Draw a pie diagram to represent the following data for the year 2015.

Items Food Clothing Rent Medical others Total

Expenditure (₹) 644 200 420 80 96 1440

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Solution

Items Expenditure Percentage Share Degree of angle $= \frac{Percentage share}{100} \times 360$

Food 644 $\frac{644}{1440} \times 100 = 44.72$ $\frac{44.72}{100} \times 360 = 160.99$

Clothing 200 $\frac{200}{1440} \times 100 = 13.89$ $\frac{13.89}{100} \times 360 = 50.01$

Rent 420 $\frac{420}{1440} \times 100 = 29.17$ $\frac{29.17}{100} \times 360 = 105.01$

Medical 80 $\frac{80}{1440} \times 100 = 5.55$ $\frac{5.55}{100} \times 360 = 19.98$

Others 96 $\frac{96}{1440} \times 100 = 6.67$ $\frac{6.67}{100} \times 360 = 24.01$

Total 1440 100 360°

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Similar questions

Item	Average Expenditure per week in ₹
Item	2009	2010
Food	644	945
Clothing	200	322
Rent	420	525
Medical	80	210
Other item	96	518
Total	1440	2520

Items	Rent	Food	Clothing	Transportation	Recreation	Savings	Others
Expenditure (in percent)	20%	25%	22%	15%	8%	6%	4%

Items	Food	Clothing	Rent	Education	Unforeseen events	Midicine
Expenditure (in percent)	40%	20%	10%	10%	15%	5%

Items	Food	Clothing	Rent	Education	Fuel etc.	Medicine	Miscellaneous
Expenditure (in Rs)	1600	200	600	150	100	80	270

The following data shows the expenditure of a person on different items during a month. Represent the data by a pie-chart.

$\begin{matrix} Items of expenditure & Rent & Education & Food & Clothing & Others Amount (in Rs) & 2700 & 1800 & 2400 & 1500 & 2400 \end{matrix}$

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Items	Expenditure	Percentage Share	Degree of angle $= \frac{Percentage share}{100} \times 360$
Food	644	$\frac{644}{1440} \times 100 = 44.72$	$\frac{44.72}{100} \times 360 = 160.99$
Clothing	200	$\frac{200}{1440} \times 100 = 13.89$	$\frac{13.89}{100} \times 360 = 50.01$
Rent	420	$\frac{420}{1440} \times 100 = 29.17$	$\frac{29.17}{100} \times 360 = 105.01$
Medical	80	$\frac{80}{1440} \times 100 = 5.55$	$\frac{5.55}{100} \times 360 = 19.98$
Others	96	$\frac{96}{1440} \times 100 = 6.67$	$\frac{6.67}{100} \times 360 = 24.01$
Total	1440	100	360°