Question

how much ice cream can be put into a cone with base radius 3.5 cm and height 12cm ?​

Answer 1

Step-by-step explanation:

Given that ,

Given that ,=> Radius of cone (r) = 3.5 cm

Given that ,=> Radius of cone (r) = 3.5 cm=> Height of cone (h) = 12 cm

Given that ,=> Radius of cone (r) = 3.5 cm=> Height of cone (h) = 12 cm•°• Amount of ice cream that can be filled = Volume of Cone

Given that ,=> Radius of cone (r) = 3.5 cm=> Height of cone (h) = 12 cm•°• Amount of ice cream that can be filled = Volume of Cone➡Volume of Cone = ⅓ πr²h

Given that ,=> Radius of cone (r) = 3.5 cm=> Height of cone (h) = 12 cm•°• Amount of ice cream that can be filled = Volume of Cone➡Volume of Cone = ⅓ πr²h=> 15400 cm³

Given that ,=> Radius of cone (r) = 3.5 cm=> Height of cone (h) = 12 cm•°• Amount of ice cream that can be filled = Volume of Cone➡Volume of Cone = ⅓ πr²h=> 15400 cm³➡Hence , the amount of ice cream that can be filled in the cone is 15400cm³

Answer 2

Given ,

Radius of cone (r) = 3.5 cm

Height of cone (h) = 12 cm

We know that , the volume of cone is given by

$\boxed{ \tt{Volume = \frac{1}{3} \pi {(r)}^{2} h}}$

Thus ,

$\tt \implies Volume = \frac{1}{3} \times \frac{22}{7} \times 3.5 \times 3.5 \times 12$

$\tt \implies Volume = \frac{22 \times 12.25 \times 12}{3 \times 7}$

$\tt \implies Volume = 22 \times 1.75 \times 4$

$\tt \implies Volume = 22 \times 7$

$\tt \implies Volume = 154 \: \: {cm}^{3}$

Hence , the amount of ice cream is 154 cm³