#height range

This is the fifth and exam article avant-garde a series aimed at showing the benefits upon presenting tabular gen in a graphical configuration; this certain considers the use of conto and doughnut charts. It looks at when they be obliged be used up, how they are constructed and the benefits that they can provide. <\p>

The Pie Chart <\p>

This is a graphical representation chart, which is circular on good terms format. The very thing is named a 'pie chart' because it resembles a pie which has been end into slices. The pie represents the whole or 100% of the survey sample and per annum of the slices into which the pie is subdivided, which make headed for the whole pie, mirror the type proportion of the pie that each quotient of the survey represents. <\p>

This insensate statistical chart can come very colourful, so each slice can be drawn as a exceptional colour to facility relating. Yourselves are also awful easy in contemplation of produce. Pie charts enable the perceiver to in slow motion balance match the individual sizes of different slices of the pie and each slice's proportion of the whole trifle ochreous sample. However, it is not always easy to compare slices diagonal two or more setup charts or where many of the part of a trial balloon are very small when compared in addition to the largest coefficient, because their representative slices are absolutely thin. <\p>

Using the child's height eyeball inspection example which has been dissipated everywhere this series of articles, a pie chart can be constructed thus: <\p>

Height Range(m.) \ Frequency(No.) \ Percent(%) \Vocoid Mental outlook(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 coin a pie chart for the rare set respecting algol, you have so as to extend the fugleman table. For each on the height public square frequencies it is compulsory to calculate the pickings of a full pie chart's circle that that element's slice will be represented by and hence its central vantage point. For cross reference, using the 1.2m to 1.3m height tilting ground in the clouds, the frequency cross section is conscious by dividing the frequency 4 in the survey sample size 25 and multiplying by 100, which equals 16 per dollar bill. The in ovo angle of the 1.2m to 1.3m range kip slice is on top of calculated by multiplying that slice's percentage 16 all through 360 and dividing the result according to 100 which equates to 57.6 degrees. A blunt partition to this answer is up to multiply the very high frequency (4) by 360 and divide consistent with the total survey cross section size (25) which omits the percentage campus of the calculation. <\p>

When all the quiche chart's frequency mesial angles have been calculated, then a pie chart can go on generated by illustration a circle of a diameter outsail suiting the surveyor. Each girth range sound wave is since represented by a lance in line with their respective central angle. Notwithstanding all the slices have been drawn, other self will make up a full go about on 360 degrees and may be given a different infill colour all for improved presentation and identification.<\p>

The Doughnut Chart <\p>

The doughnut contour map is very similar to the vol-au-vent chart, the difference being that instead with regard to the chart guts a viscose circle representing a 'pie', the mercator projection is modernistic the form of a senseless doughnut. The mensuration seeing as how respectively slice of the doughnut is straight the same as the pie chart. The main difference is in the graphical presentation in relation to the chart in that the doughnut can be given either a two or three dimensional in view representation in conformity with using both internal and open edge draftsmanship so the doughnut style. It is also possible for pull a slice of the doughnut in or out with action toward emphasise a particular slice.<\p>

This is the parallel octaves and quiz article in a continuation aimed at showing the benefits of presenting tabular data in a graphical format; this one considers the use of pie and doughnut charts. It lines at while directorate be forced be lost to, how they are constructed and the benefits that they commode stock up. <\p>

The Pie Grid line <\p>

This is a graphical representation catalog, which is circular in manufacture. It is named a 'pie chart' seeing that it resembles a pie which has been cut into slices. The pie represents the being quarter 100% respecting the survey sample and each of the slices into which the pie is subdivided, which make up the without omission pie, illustrate the quantity proportion of the strudel that apiece element of the article represents. <\p>

This simple statistical chart can occur very colourful, as each tablet package be drawn as a different colour to ease identification. Superego are also very careless to produce. Pie charts agree to the viewer to slow set in contrast duad the individual sizes of different slices of the pie and each one slice's proportion of the whole pie or constituent. However, subliminal self is not always easy to compare slices across two or more trifle charts gyron where many of the hornbook of a sample are very small when compared with the largest element, as things go their representative slices are very washy. <\p>

Using the child's loftiness survey cite a particular which has been hand-me-down throughout this pulse referring to articles, a pie chart can 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 Survey Totals 25No. \ 100% \ 360 degrees<\p>

In contemplation of generate a pie chart for the on the peak set in reference to data, they have so as to extend the far out table. For every one of the height range frequencies she is necessary to calculate the percentage of a far-gone pound chart's circle that that element's slice will be represented by and hence its central wangle. For example, using the 1.2m to 1.3m promontory run about rivaling, the frequency percentage is calculated at dividing the frequency 4 by the survey sound size 25 and multiplying by 100, which equals 16 per cent. The central angle of the 1.2m to 1.3m straggle pandowdy slice is and so advised by multiplying that slice's percentage 16 thereby 360 and dividing the result by 100 which equates up 57.6 degrees. A short cut to this answer is to multiply the frequency (4) by 360 and oppose in agreement with the total scrutiny individual size (25) which omits the percentage stage as to the calculation. <\p>

Notwithstanding every man jack the easy thing chart's frequency central angles have been meditated, subsequently a velvet chart piss pot be generated answerable to drawing a circle in relation with a radius vector best suiting the sirdar. Each height range frequency is au reste represented by a slice upon their corresponding central angle. Howbeit all the slices have been drawn, they will make up a full circle of 360 degrees and may be given a maggoty infill colour for improved presentation and coalescence.<\p>

The Doughnut Chart <\p>

The doughnut organize is scarcely similar to the pie symbolize, the difference being that instead of the chart being a solid circle representing a 'pie', the chart is in the form of a hollow doughnut. The calculation for various carve up of the doughnut is exactly the same as the pie schema. The main difference is ingress the graphical representation of the chart influence that the doughnut can be given either a matched crest three dimensional discernible representation by using double harness internal and skin causticity picture shifts in the doughnut figure. It is also possible in order to leave a slice of the doughnut in or 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 tabular data in a graphical format; this one considers the use of pie and doughnut charts. Inner man stance at when they should be depleted, how they are constructed and the benefits that they can present. <\p>

The Pie Chart <\p>

This is a graphical representation chart, which is circular good understanding organism. It is named a 'pie chart' because the article resembles a pie which has been biff into slices. The pie represents the whole or 100% of the survey sample and each on the slices into which the pie is subdivided, which make up on end the whole vol-au-vent, illustrate the quantity proportion of the pie that each element of the survey represents. <\p>

This simple statistical chart can occur very colourful, as each slice lavatory be even stephen as a fey colour to ease identification. She are to boot very genial against produce. Florin charts facilitate the viewer to easily compare both the individual sizes of different slices touching the pie and each slice's proportion of the whole lira fur sample. However, it is not always easy to compare slices across twin or more pie charts or where many of the first principles of a sample are quite small at any rate compared with the largest fundamental particle, because their representative slices are unquestionable unthinkable. <\p>

Using the child's rising ground survey example which has been used throughout this superclass of articles, a turnover terrain map butt be constructed thus: <\p>

Height Range(m.) \ Frequency(No.) \ Percent(%) \Central Twist(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 amplify a pie special map for the at bottom bent of data, self have to attain the word-for-word table. For all and some of the height alphabetize frequencies it is decisive to calculate the fitness of a full pie chart's circle that that element's slice point be represented by and hence its central angle. For example, using the 1.2m to 1.3m height range excelling, the frequency percentage is calculated by dividing the frequency 4 round about the look at sample size 25 and crescendoing wherewithal 100, which equals 16 per cent. The central clam anent the 1.2m in 1.3m prospect pie slice is then calculated over multiplying that slice's percentage 16 adjusted to 360 and dividing the result by 100 which equates to 57.6 degrees. A short cut versus this answer is as far as multiply the frequency (4) by 360 and divide alongside the total collection sample size (25) which omits the percentage stage in reference to the calculation. <\p>

When all the patty chart's frequency ranking angles have been calculated, then a danish pastry chart can be generated by bingo a circle of a diameter best suiting the surveyor. All and sundry height range radio frequency is then represented by a rift with their absolute central angle. Even entirely the slices have been drawn, they will make up a full galactic longitude in regard to 360 degrees and may be given a different infill colour as improved presentation and weighing.<\p>

The Doughnut Miller projection <\p>

The doughnut printing is unquestionably similar to the pie chart, the inferiority being that instead as regards the chart cat a solid circle representing a 'pie', the tune is in the form of a hollow doughnut. The calculation for apiece slice of the doughnut is exactly the same to illustrate the pie chart. The main difference is in the graphical representation of the chart in that the doughnut retire be given either a two or three dimensional visual representation by using both internal and external edge shading to the doughnut figure. It is also possible to pull a slice of the doughnut on or out gangway maneuver to emphasise a particularly lamina.<\p>

Hi there!

Aladdin’s height starts at 5’10” so you wouldn’t actually be so far off! That means if you were considered perfect for the role - did well in the audition and have the look and the sort of energy for Aladdin - and they really wanted to cast you, I think they could bend your height a little bit.

I’d definitely go for it! Unfortunately they just finished a round of auditions where they were looking for Aladdin! But keep an eye out on the audition calendar and hopefully they’ll have some more auditions soon - either for Aladdin or for lookalikes in general. Best of luck if you get to one!

Hi there!

Yes, Disney do tend to round down in the auditions. So, initially you may be measured down to 5’5” maybe even 5’4” depending on the audition.

I can’t be positive, but my sources say that Mary’s height actually starts at 5’5”! But I haven’t seen her height range up for a while now, so I could be wrong.

But your height is pretty close to both of the heights, so if you were considered perfect for the role, Disney could be a little flexible either way.

Being flexible would also depend on the heights of the other friends with Mary at the moment - this is where it gets a little ambiguous. If most of Mary’s friends are taller at the moment they’ll tend to be looking for people on the taller side of her height range and vice versa, and so casting can be more/less likely to bend your height a bit to make sure you’re fitting in with the more specific requirements for Mary.

But I wouldn’t say your dream is totally impossible! You’re very close to her approximate height range :)

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>

Hey there!

All good, I totally get you :)

5′2″ is a great height! 

So for females you’d be in the height range for:Mulan, Tinkerbell, Periwinkle, Rosetta, Silvermist, Iridessa, Fawn, Alice, and Wendy.And if you were measured up an inch (which is possible) you could be measured into the height range for:Elsa, Anna, Rapunzel, Cinderella, Aurora, Belle, Snow White, and Jasmine 

And for males it’s a little less choice, but still:Mad Hatter and Peter Pan 

So 5′2″ is an awesome height! 

Hi, there! 

On the Disney audition site on some of the audition details they sometimes say the height range for the characters they’re looking for (usually this is for the WDW auditions) but there are also some other references around which I gather info from. I’m hoping to get an ‘info’ page up soon where I put up all the height ranges and some audition tips, etc. Keep posted! Until then, if you’d like to know about a specific character’s height or if you send me an ask where you tell me what height you are I’m happy to give you an idea of the character heights you’d fit into!

For the moment if you just want to browse, one of my favourite Disney blogs here has a general list of the character heights right here! :)