Answer:
The exact volume of a cone is 10 yd³.
Explanation:
Given:
Height of cone (h) is 6 yd and base (b) is 5 yd.
Now, to get the volume we need to find the radius.
So, to find radius we put the formula of base:
Let the radius be
Base=



Dividing both sides by π and using square root on both the sides:




Now, putting the formula for getting the volume (v) of cone:
Volume =



Substituting the value of
from equation (1), we get:

yd³
Volume of cone is 10 yd³
Therefore, the exact volume of a cone is 10 yd³.