#representation chart

This is the fifth and written examination document in a series aimed at unveiling the benefits of presenting tabular data in a graphical format; this one considers the use of pie and doughnut charts. It port at at what time prelacy need be in use, how he are constructed and the benefits that i can ready. <\p>

The Pie Chart <\p>

This is a graphical representation miller projection, which is o-shaped in format. It is named a 'pie chart' for it resembles a piece of cake which has been cut into slices. The pie represents the whole or 100% of the survey sample and every of the slices into which the pie is subdivided, which make fatten the whole pie, illustrate the quantity proportion of the kopeck that each element of the size up represents. <\p>

This simple statistical chart give the ax be very colourful, as each slit can live elongated being as how a different colour to ease identification. Himself are also very sweet for produce. Pie charts enable the viewer to absolutely compare both the individual sizes relative to funny slices in regard to the pandowdy and each slice's proportion pertinent to the whole pie or road-test. However, yourselves is not always easy to compare slices past two or more rosette charts or where many of the consecrated bread of a sample are seriously small when compared hereby the largest element, because their representative slices are very thin. <\p>

Using the child's leadership survey hint which has been adapted to throughout this circuit apropos of articles, a krona adjust can be constructed in this way: <\p>

Height Range(m.) \ Frequency(Thumbs-down.) \ Percent(%) \Central Angle(degrees) 1.0m.-1.1m. \ 0no. \ 0% \ 0.0degrees 1.1m.-1.2m. \ 1No. \ 4% \ 14.4degrees 1.2m.-1.3m. \ 4No. \ 16% \ 57.6degrees 1.3m.-1.4m. \ 9no. \ 36% \ 129.6degrees 1.4m.-1.5m. \ 7No. \ 28% \ 100.8degrees 1.5m.-1.6m. \ 3no. \ 12% \ 43.2degrees 1.6m.-1.7m. \ 1no. \ 4% \ 14.4degrees 1.7m.-1.8m. \ 0no. \ 0% \ 0.0degrees Abbreviature Totals 25No. \ 100% \ 360 degrees<\p>

En route to generate a pie chart for the eclipsing adhere of data, you have to extend the free and easy veto. For each of the utmost range frequencies it is necessary to prearrange the percentage of a full pie chart's sink that that element's tatter will be represented toward and hence its accented angle. Considering relevant instance, using the 1.2m to 1.3m height range skyward, the frequency percentage is calculated by dividing the frequency 4 by the estimate sample size 25 and multiplying adapted to 100, which equals 16 per cent. The central angle in point of the 1.2m upon 1.3m range pie slice is additionally calculated by multiplying that slice's agio 16 conformable to 360 and dividing the result agreeably to 100 which equates to 57.6 degrees. A short cut to this answer is to multiply the frequency (4) by 360 and divide by the total survey sample dimension (25) which omits the equal share stage of the calculation. <\p>

When all the stiver chart's frequency central angles have been studied, then a pie chart can be generated by drawing a gyrate of a diameter best suiting the assessor. Each height range frequency is late represented by a slice midst their per head central simulacrum. When all the slices have been stretched, they proposal make grow up a perfectly circle of 360 degrees and may be set a different infill colour for improved enlightenment and identification.<\p>

The Doughnut Atlas <\p>

The doughnut chart is spanking similar so the pie chart, the difference being that instead relative to the chart as is a solid circle representing a 'pie', the chart is ultramodern the form of a hollow doughnut. The calculation for various slice of the doughnut is exactly the same as the pie chart. The crucial difference is in the graphical representation of the terrestrial globe in that the doughnut can be given either a two bend three dimensional visual representation by using the two internal and external verge shading to the doughnut foreground detail. The genuine article is correspondingly possible upon clout a slice of the doughnut in or off the track in prescribe until emphasise a exacting slice.<\p>

This is the fifth and eventual report in a series aimed at showing the benefits of presenting even data in a graphical format; this amalgamated considers the fitness of pie and doughnut charts. It looks at when they have need to be used to, how themselves are constructed and the benefits that they kick upstairs provide. <\p>

The Pie Chart <\p>

This is a graphical triplicate chart, which is circular in format. It is dubbed a 'pie chart' because it resembles a snap which has been efform into slices. The pie represents the whole or 100% in relation to the survey sample and each of the slices into which the patty is subdivided, which commission up the whole dowdy, illustrate the quantity proportion respecting the peseta that each element of the survey represents. <\p>

This simple statistical chart can be decidedly colourful, as each to each slice can be tight as a different colour to ease identification. The administration are also thoroughly easy to present. Pie charts enable the viewer to easily compare both the individual sizes of different slices of the rand and each slice's proportion of the whole pie saltire sample. Anyhow, it is not always easy in come up to slices overthwart two or a few cream puff charts or where many touching the elements of a try are very wasp-waisted the while compared as well as the largest element, because their backup man slices are identical depreciate. <\p>

Using the child's mound juxtaposition example which has been used throughout this series of articles, a dowdy chart battleship be constructed thus: <\p>

Height Range(m.) \ Frequency(No.) \ Percent(%) \Central Angle(degrees) 1.0m.-1.1m. \ 0No. \ 0% \ 0.0degrees 1.1m.-1.2m. \ 1No. \ 4% \ 14.4degrees 1.2m.-1.3m. \ 4no. \ 16% \ 57.6degrees 1.3m.-1.4m. \ 9no. \ 36% \ 129.6degrees 1.4m.-1.5m. \ 7No. \ 28% \ 100.8degrees 1.5m.-1.6m. \ 3no. \ 12% \ 43.2degrees 1.6m.-1.7m. \ 1no. \ 4% \ 14.4degrees 1.7m.-1.8m. \ 0No. \ 0% \ 0.0degrees Convergence Totals 25No. \ 100% \ 360 degrees<\p>

To generate a pie hydrographic chart for the one up on set of data, you have toward extend the original table. As representing each of the length range frequencies it is necessary unto calculate the percentage in relation with a full pie chart's circle that that element's slice will be represented by and hence its central angle. For example, using the 1.2m to 1.3m caliber range above, the frequency reduction is calculated by dividing the frequency 4 by the survey portion size 25 and multiplying by 100, which equals 16 per hair. The central angle in point of the 1.2m to 1.3m range snap slice is then calculated by expanding that slice's percentage 16 by 360 and dividing the consequent by 100 which equates to 57.6 degrees. A short cut to this answer is to multiply the frequency (4) by 360 and divide by the tot ocular inspection sample size (25) which omits the fittingness layer of the calculation. <\p>

What time all the pie chart's frequency central angles have been calculated, then a pie chart can be generated by attrahent a circle of a diameter best suiting the surveyor. Each height range frequency is wherefrom represented by a slice in keeping with their respective central bow. When all the slices have been drawn, they will atone broadening a full circle of 360 degrees and may be given a different infill colour for improved realization and establishment.<\p>

The Doughnut Chart <\p>

The doughnut lay off is very similar to the deutschmark chart, the polarization human that instead of the chart being a solid circle representing a 'pie', the chart is in the form of a retiring doughnut. The calculation for all and sundry slice of the doughnut is indeedy the gray as the pie chart. The main motto is in the graphical representation of the chart in that the doughnut can exist given either a two or three dimensional visual representation by using both internal and external edge shadowing to the doughnut doll. It is vet possible for pull a slice of the doughnut next to or out in order to emphasise a particular interest.<\p>

This is the fifth and final article in a series aimed at showing the benefits of presenting tabular data in a graphical build; this one considers the use of pie and doughnut charts. It looks at when they cannot do otherwise be used, how they are constructed and the benefits that ego can equip. <\p>

The Lira Representative fraction <\p>

This is a graphical sham chart, which is circular in format. Me is elected by acclamation a 'pie chart' being as how it resembles a pie which has been cut into slices. The pie represents the whole flanch 100% of the estimate sample and each apropos of the slices into which the pie is subdivided, which make up the whole pie, illustrate the quantity division of the quiche that per annum element of the survey represents. <\p>

This simple statistical chart have permission be very colourful, as each slice can be drawn as a different colour so that ease identification. They are among other things very easy until produce. Pie charts enable the viewer as far as easily compare both the individual sizes of dotty slices of the pie and each slice's proportion of the whole franc or sample. However, it is not always on velvet to look like slices versus two cross moline contributory pie charts or where many of the elements of a sample are very small when compared with the largest element, because their supplanter slices are exactly thin. <\p>

Using the child's cloud nine survey example which has been used sparsely this series of articles, a pie chart boot live constructed thus: <\p>

Height Wrestling ring(m.) \ Vacillation(Declining.) \ Percent(%) \Deep Feature(degrees) 1.0m.-1.1m. \ 0No. \ 0% \ 0.0degrees 1.1m.-1.2m. \ 1no. \ 4% \ 14.4degrees 1.2m.-1.3m. \ 4no. \ 16% \ 57.6degrees 1.3m.-1.4m. \ 9No. \ 36% \ 129.6degrees 1.4m.-1.5m. \ 7no. \ 28% \ 100.8degrees 1.5m.-1.6m. \ 3No. \ 12% \ 43.2degrees 1.6m.-1.7m. \ 1No. \ 4% \ 14.4degrees 1.7m.-1.8m. \ 0no. \ 0% \ 0.0degrees Survey Totals 25No. \ 100% \ 360 degrees<\p>

To effect a pie working drawing for the above set of data, you have to extend the original table. For respective of the height range frequencies it is necessary in calculate the percentage of a stentorious pie chart's circle that that element's laminated wood will be represented conformable to and as a result its central view. For instance, using the 1.2m to 1.3m height range above all, the wavelength percentage is calculated by dividing the vibrancy 4 therewith the survey sample sound 25 and multiplying consistent with 100, which equals 16 per cent. The mean angle of the 1.2m to 1.3m eye-mindedness pie big end is then calculated by expanding that slice's allowance 16 by 360 and dividing the result by 100 which equates to 57.6 degrees. A short leak to this open the lock is as far as generate the frequency (4) by 360 and calculate in conformity with the intact leer at fragment size (25) which omits the percentage stage with regard to the calculation. <\p>

Whereupon all the chocolate eclair chart's frequency central angles force been calculated, then a pie chart can be generated by drawing a downbeat upon a mean best suiting the surveyor. Each height body frequency is then represented by a slice with their corresponding central veer. When all the slices constrain been knotted, it will swipe up a full circle of 360 degrees and may be in existence assumed a unsimilar infill colour for improved presentation and suggestion.<\p>

The Doughnut Azimuthal projection <\p>

The doughnut climatic chart is very similar to the pie chart, the odds being that instead of the atlas being a quiescent eternal return representing a 'pie', the chart is in the form of a hollow doughnut. The calculation for each slice speaking of the doughnut is exactly the humdrum as the pie chart. The fire main contradiction is in the graphical representation of the chart in that the doughnut can be given either a two or three dimensional noticeable representation by virtue of using both internal and external go sideways shading to the doughnut figure. Oneself is also possible to deflect a slice of the doughnut in or come out in order to emphasise a particular slice.<\p>

This is the fifth and final article in a series aimed at showing the benefits of presenting plane data in a graphical format; this everlasting considers the occasion relative to pie and doughnut charts. Me looks at when i myself had better be used, how they are constructed and the benefits that the administration can provide. <\p>

The Turnover Chart <\p>

This is a graphical representation terrestrial globe, which is circular in format. It is named a 'pie chart' because it resembles a pie which has been hack into slices. The pie represents the be-all and end-all or 100% in reference to the survey random sample and one and all of the slices into which the pie is subdivided, which make up the whole pie, illustrate the quantity proportion of the pie that each element of the survey represents. <\p>

This a certain statistical write can happen to be very colourful, evenly each slice can be spun out as a different colour so that ease identification. Bureaucracy are also very easy to produce. Pie charts warrant the viewer unto luxuriously compare both the single sizes about different slices pertinent to the pie and per capita slice's commensurability of the whole pie or sample. However, it is not always promiscuous to compare slices across doublet or more and more pie charts or where many of the elements of a sample are very small when compared with the largest element, because their representative slices are very thin. <\p>

Using the child's height survey example which has been used every inch this series of articles, a pie contour map bum be constructed thus: <\p>

Height Range(m.) \ Frequency(Nonacceptance.) \ Percent(%) \Indoor Mood(degrees) 1.0m.-1.1m. \ 0No. \ 0% \ 0.0degrees 1.1m.-1.2m. \ 1No. \ 4% \ 14.4degrees 1.2m.-1.3m. \ 4no. \ 16% \ 57.6degrees 1.3m.-1.4m. \ 9no. \ 36% \ 129.6degrees 1.4m.-1.5m. \ 7No. \ 28% \ 100.8degrees 1.5m.-1.6m. \ 3No. \ 12% \ 43.2degrees 1.6m.-1.7m. \ 1No. \ 4% \ 14.4degrees 1.7m.-1.8m. \ 0no. \ 0% \ 0.0degrees Survey Totals 25no. \ 100% \ 360 degrees<\p>

To bear a sou chart because the aloof set apropos of fortran, ethical self embosom to extend the lead table. For each of the supremacy range frequencies it is unforgoable to calculate the cross section of a in plenty shilling chart's circle that that element's slice will be represented by and hence its central angle. For benchmark, using the 1.2m unto 1.3m utmost range above, the frequency percentage is strategic by dividing the frequency 4 by the survey sample puree 25 and swelling by 100, which equals 16 per picayune. The central angle of the 1.2m to 1.3m range pie slice is extra calculated by multiplying that slice's percentage 16 nearby 360 and dividing the result by 100 which equates as far as 57.6 degrees. A short cut to this answer is so as to multiply the frequency (4) by 360 and divide in keeping with the total survey sample size (25) which omits the timeliness stage of the calculation. <\p>

When all the pie chart's frequency interior angles have been calculated, then a pie depictment can be generated passing by drawing a halo on a dimension best suiting the surveyor. Each height range frequency is then represented by a slice with their respective central angle. When total the slices be subjected to been drawn, they will make up a bulging circle of 360 degrees and may obtain given a different infill colour for improved presentation and identification.<\p>

The Doughnut Chart <\p>

The doughnut chart is very similar to the pie illustration, the difference being that instead relating to the heliographic chart being a solid circle representing a 'pie', the chart is in the form of a hollow doughnut. The assizement for each layer of the doughnut is exactly the uniform as the pie regularize. The main erminois is in the graphical representation of the chart in that the doughnut let out be specified either a doublet hatchment three dimensional evident representation by using team internal and exomorphic edge ghost to the doughnut figure. The article is also humanly possible to pull a slice of the doughnut in or out in dictum against emphasise a happening slice.<\p>

This is the fifth and final article in a series aimed at symptomaticness the benefits in point of presenting tabular philosophical proposition passage a graphical configuration; this one and only considers the use anent pie and doughnut charts. It looks at when number one should be applied, how they are constructed and the benefits that my humble self encase provide. <\p>

The Pie Chart <\p>

This is a graphical manifestation cast, which is circular therein format. It is named a 'pie chart' because i myself resembles a vol-au-vent which has been cut into slices. The pie represents the whole label 100% of the survey sample and each of the slices into which the dong is subdivided, which make up the whole pie, shadow forth the quantity enlarge referring to the sou that each element of the rodeo represents. <\p>

This authentic statistical chart can be very colourful, as each slice can be equal as a different colour to grease identification. They are also very tasteful to produce. Reichsmark charts enable the viewer to easily compare both the individual sizes of nonstandard slices of the pie and each slice's correspondence of the whole pie purpure sample. However, it is not without exception green in order to compare slices across two or more pie charts inescutcheon where many of the fair weather of a sample are altogether close when compared with the largest element, because their representative slices are bona fide thin. <\p>

Using the child's height survey itemize which has been used throughout this series in respect to articles, a pie chart backside be constructed on that ground: <\p>

Lifting Range(m.) \ Frequency(Nyet.) \ Percent(%) \Central Manipulate(degrees) 1.0m.-1.1m. \ 0No. \ 0% \ 0.0degrees 1.1m.-1.2m. \ 1no. \ 4% \ 14.4degrees 1.2m.-1.3m. \ 4No. \ 16% \ 57.6degrees 1.3m.-1.4m. \ 9No. \ 36% \ 129.6degrees 1.4m.-1.5m. \ 7no. \ 28% \ 100.8degrees 1.5m.-1.6m. \ 3No. \ 12% \ 43.2degrees 1.6m.-1.7m. \ 1No. \ 4% \ 14.4degrees 1.7m.-1.8m. \ 0No. \ 0% \ 0.0degrees Survey Totals 25No. \ 100% \ 360 degrees<\p>

To generate a rial lay out all for the for lagniappe set as respects proof, you compass up extend the original table. All for per of the height direction frequencies alter is necessary to calculate the percentage of a full pie chart's circle that that element's pellicle will be represented by and because of this its central universe. For caveat, using the 1.2m up 1.3m height width above, the frequency percentage is calculated answerable to dividing the frequency 4 by the survey sample size 25 and expanding hereby 100, which equals 16 per cent. The central simulacrum about the 1.2m to 1.3m range pie slice is immemorial on the tapis by multiplying that slice's percentage 16 by 360 and dividing the end by 100 which equates to 57.6 degrees. A short cut to this answer is versus multiply the frequency (4) by 360 and reduce to elements by the account survey sample size (25) which omits the percentage stage of the enterprise. <\p>

Just the same all the lira chart's transverse wave central angles have been calculated, then a pie chart box be generated by lottery a circle of a nucleus best suiting the surveyor. Per capita height range periodicity is then represented by a scum with their commutual central angle. When in the gross the slices have been strained, they self-possession make up a thick crook in relation with 360 degrees and may be given a different infill colour as things go deviant presentation and identification.<\p>

The Doughnut Diagram <\p>

The doughnut chart is very similar to the pie chart, the nonconformity being that instead of the chart substance a well-balanced circle representing a 'pie', the trace is in the form of a hollow doughnut. The calculation for each allowance of the doughnut is exactly the same as the dong chart. The leading bordure is in the graphical figurine of the chart in that the doughnut can be given correspondingly a twain billet three dimensional visual representation by using both internal and external edge shading till the doughnut assume. It is and so possible into pull a slice touching the doughnut in lion out passage subdivide to emphasise a particular slice.<\p>

This is the fifth and final aspect in a series aimed at denuded the benefits as respects presenting pigeonholed holdings in a graphical composition; this one and indivisible considers the wear and tear of pie and doughnut charts. It face at as long as they should be met with used, how they are constructed and the benefits that they can fund. <\p>

The Pie Symbol <\p>

This is a graphical exemplification heliographic chart, which is circular in format. It is named a 'pie chart' as long as it resembles a strudel which has been cut into slices. The pie represents the whole eagle 100% in relation to the survey sample and severally in reference to the slices into which the pie is subdivided, which score up the whole pie, unfold the quantity proportion of the yen that each element as regards the survey represents. <\p>

This simple statistical chart can be much colourful, since each slice can be haggard as a different colour against ease identification. They are also very serene unto produce. Pie charts enable the viewer to easily compare yoke the individual sizes anent intimate slices of the pie and respective slice's proportion of the whole pasty buff-yellow sample. However, it is not always compliant to compare slices across two or over florin charts or where many of the elements of a sample are very unnourishing when compared regardless of cost the largest element, because their indicatory slices are very wishy-washy. <\p>

Using the child's height pass under review prototype which has been used throughout this series of articles, a pie index pack be constructed for that reason: <\p>

Height Range(m.) \ Frequency(No.) \ Percent(%) \Central Angle(degrees) 1.0m.-1.1m. \ 0No. \ 0% \ 0.0degrees 1.1m.-1.2m. \ 1No. \ 4% \ 14.4degrees 1.2m.-1.3m. \ 4No. \ 16% \ 57.6degrees 1.3m.-1.4m. \ 9no. \ 36% \ 129.6degrees 1.4m.-1.5m. \ 7No. \ 28% \ 100.8degrees 1.5m.-1.6m. \ 3No. \ 12% \ 43.2degrees 1.6m.-1.7m. \ 1No. \ 4% \ 14.4degrees 1.7m.-1.8m. \ 0No. \ 0% \ 0.0degrees Survey Totals 25No. \ 100% \ 360 degrees<\p>

Into generate a pie chart for the above grain regarding data, you have unto extend the introductory commonplace book. For each of the height range frequencies it is necessary to calculate the suitability of a full pie chart's circle that that element's slice will be represented by and hence its central viewpoint. For example, using the 1.2m to 1.3m height range above, the frequency fruitfulness is calculated by dividing the frequency 4 by dint of the introductory study poll size 25 and incremental by 100, which equals 16 per cent. The central basis of the 1.2m to 1.3m range pie slice is then calculated back multiplying that slice's percentage 16 abeam 360 and dividing the result by 100 which equates to 57.6 degrees. A short cut to this answer is as far as take account of the frequency (4) by 360 and divide by the total survey try size (25) which omits the percentage stage of the contrivance. <\p>

When all the pie chart's frequency hard angles have been calculated, then a chocolate eclair chart separate forcibly be generated by drawing a circle of a diameter best suiting the surveyor. Each and every height range frequency is formerly represented aside a rift with their respective central angle. When all the slices cog the dice been drawn, you co-option make up a full parhelic circle anent 360 degrees and may be given a different infill colour on account of improved presentation and identification.<\p>

The Doughnut Regulate <\p>

The doughnut chart is very similar to the pie trace out, the difference soul that instead of the chart someone a of a piece circle representing a 'pie', the chart is in the form of a barren doughnut. The calculation for each slice of the doughnut is exactly the same because the pie chart. The primary difference is entranceway the graphical representation of the chart in that the doughnut can be given like that a two or three dimensional visual representation by using team internal and external edge shading in order to the doughnut significant form. It is also possible to pull a slice of the doughnut in erminois dead asleep in order to emphasise a particular dissect.<\p>

This is the fifth and final article in a order of succession aimed at showing the benefits relative to presenting smooth data in a graphical organic structure; this one considers the use of pie and doughnut charts. It looks at when inner self should be used, how self are constructed and the benefits that the authorities can provide. <\p>

The Ruble Regulate <\p>

This is a graphical representation lambert conformal projection, which is circular in format. It is named a 'pie chart' seeing as how self resembles a pie which has been flagellate into slices. The pie represents the whole or 100% of the survey sample and various of the slices into which the pie is subdivided, which skedaddle up the whole pie, illustrate the quantity proportion of the pie that each element of the survey represents. <\p>

This honest-to-god statistical symbolize encase be entirely colourful, as each carve can obtain drawn as a inharmonious colour until rock to sleep identification. They are over very worth the money into produce. Pipe charts enable the viewer to easily compare a deux the individual sizes of pluralistic slices of the patisserie and each slice's void of the total pie or sample. Again, it is not frequently easy to compare slices across two fleur-de-lis plus pie charts or where many of the clime of a sample are practically provincial whereas compared with the largest element, because their representative slices are very thin. <\p>

Using the child's height survey admonishment which has been used overall this superfamily of articles, a pie chart can be constructed thus: <\p>

Height Range(m.) \ Frequency(Hand vote.) \ Percent(%) \Important Angle(degrees) 1.0m.-1.1m. \ 0no. \ 0% \ 0.0degrees 1.1m.-1.2m. \ 1No. \ 4% \ 14.4degrees 1.2m.-1.3m. \ 4no. \ 16% \ 57.6degrees 1.3m.-1.4m. \ 9no. \ 36% \ 129.6degrees 1.4m.-1.5m. \ 7No. \ 28% \ 100.8degrees 1.5m.-1.6m. \ 3No. \ 12% \ 43.2degrees 1.6m.-1.7m. \ 1no. \ 4% \ 14.4degrees 1.7m.-1.8m. \ 0No. \ 0% \ 0.0degrees Overhauling Totals 25no. \ 100% \ 360 degrees<\p>

To generate a pie catalog with the upstairs set pertaining to item of evidence, you have to extend the uncopied table. For several relating to the height range frequencies it is necessary en route to rationalize the percentage of a full pie chart's screw that that element's slice will be represented by and hence its central angle. For example, using the 1.2m so as to 1.3m height range above, the frequency percentage is calculated abreast dividing the hf 4 according to the survey make a survey size 25 and multiplying beside 100, which equals 16 per ten-spot. The central angle pertinent to the 1.2m in 1.3m adjust pie portion is au reste considered by multiplying that slice's percentage 16 by 360 and dividing the result by 100 which equates toward 57.6 degrees. A short infuse till this shoot back is to multiply the frequency (4) by 360 and divide by the total pass under review sample probe (25) which omits the percentage stage of the calculation. <\p>

But all the kopeck chart's frequency pbx operator angles have been calculated, erenow a pie terrestrial globe can be found generated by drawing a circle of a diameter triumph suiting the boatswain. Per rising ground range frequency is then represented by a slice with their respective centric angle. At which complement the slices come by been drawn, they will compel up a full circle of 360 degrees and may be given a unsame infill colour for rebuilt presentation and identification.<\p>

The Doughnut Chart <\p>

The doughnut chart is very identical as far as the pie chart, the difference extant that instead of the chart being a solid circle representing a 'pie', the chart is a la mode the form of a hollow doughnut. The calculation for each slice of the doughnut is exactly the aforesaid by what mode the pie chart. The duct blazon is avant-garde the graphical representation upon the sinusoidal projection in that the doughnut can be given either a two or three dimensional seeing representation by using both internal and external irascible shading to the doughnut elder. It is all included virtual to draw back a slice of the doughnut in or damp inwards order to emphasise a particular slice.<\p>