Instructions

The given Bar Graph presents the Demand and Production of motorcycles of five companies (in lakhs).

Question 59

The company in which the Production of motorcycles is approximately 23% more than the Demand is:

Solution

As we can see the bar graph,

Calculation for For company A-
Production of motorcycles with respect to demand $$\dfrac{(Production- Demand)\times 100}{Production}$$
$$=\dfrac{(75-100)\times}{75}=\dfrac{-100}{3}=-33.33%$$

Calculation for For company B-
Production of motorcycles with respect to demand $$\dfrac{(Production- Demand)\times 100}{Production}$$
$$=\dfrac{(90-70)\times}{90}=\dfrac{200}{9}=22.22%$$

Calculation for For company C-
Production of motorcycles with respect to demand $$\dfrac{(Production- Demand)\times 100}{Production}$$
$$=\dfrac{(135-100)\times}{135}=\dfrac{35\times 100}{135}=25.92%$$

Calculation for For company D-

Production of motorcycles with respect to demand $$\dfrac{(Production- Demand)\times 100}{Production}$$
$$=\dfrac{(140-125)\times}{140}=\dfrac{15\times 100}{140}=10.71%$$

Calculation for For company E-
Production of motorcycles with respect to demand $$\dfrac{(Production- Demand)\times 100}{Production}$$
$$=\dfrac{(120-95)\times}{120}=\dfrac{25\times100}{120}=20.83%$$

Hence, from the above company C reaching the condition. which is approximately $$23\%$$


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