Math, asked by sonam7894, 9 months ago

plz fastly answer me ( answer is 16πcm cubic) plz solve it don't be oversmart ​

Attachments:

Answers

Answered by heetraj
1

Answer:

PPZ MARK IT AS BRAINLIEST AND ALSO LIKE IT

Step-by-step explanation:

L.L = H.H + R.R

25= H.H + 16

perpendicular height = 3

Volume of cone = 1/3πr.rh

=1/3π*16*3

= 16π cubic cm

Answered by amitkumar44481
6

Question :

If right Circular Cone has radius 4.cm slant height 5 cm and then What is its volume.

Given :

  • Radius ( r ) = 4 cm.
  • Slant height ( l ) = 5 cm.

To Find :

Volume of Right Circular Cone.

Solution :

We have, Right Circular Cone.

\rule{90}3

We need to Find Height.

Apply Pythagorean theorem.

 \tt : \implies {H}^2 = {P}^2 + {B}^2

 \tt : \implies {Slant \:height}^2 = {P}^2 + {Radius}^2

 \tt : \implies {5}^2 = {P}^2 + {4}^2

 \tt : \implies 25 = {P}^2 +16

 \tt : \implies 9 = {P}^2

 \tt : \implies 3 = P

Now, We have, Height ( Perpendicular to right Circular Cone )

 \tt \dagger \:  \:  \:  \:  \: Volume \:  of \:  Right  \: Cone  =  \frac{1}{3}  \times  \pi   {r}^{2} h

A/Q,

 \tt  : \implies V_{Cone} =  \frac{1}{3}  \pi  {r}^{2} h \\

 \tt  : \implies V_{Cone} =  \dfrac{1}{3}  \pi  { \big(4 \big)}^{2} \times 3

 \tt  : \implies V_{Cone} =  \dfrac{1}{3}  \times   \pi \times   16 \times 3

 \tt  : \implies V_{Cone} =  16\pi.

Similar questions