An ice-cream seller sells his ice creams in two ways:
(A) In a cone of r = 5 cm, h = 8 cm
(B) In a cup in shape of cylinder with r = 5 cm, h = 8 cm
He charges the same price for both but prefers to sell his ice-cream in a cone.
(a) Find the volume of the cone and the cup.
(b) Which out of the two has more capacity?
(c) By choosing a cone, which value is not being followed by the ice-cream seller?

(a) Volume of the cone and the cup;
Volume of type ‘A’ = Volume of cone + Volume of hemisphere
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= 471.43 cm3
Volume of type ‘B’ = Volume of cylinder
= πr2h
= 22/7×5×5×8 = 4400/7 = 628.57 cm3
∴ Volume of a cone = 471.43 cm3
Volume of a cup = 628.57 cm3
(b) By seeing we can say that Cup has more capacity than Cone.
(c) By choosing a cone he is not following the value of honesty.
Couldn't generate an explanation.
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