Question

A conical tent has a radius of 5 cm and height of 25 cm what is the volume of the air enclosed by the tent ? With word solution


Answer please its urgent​

Answer 1

Answer:

654.17cm³ volume of the air enclosed by the tent whose radius of 5 cm and height of 25 cm.

Step-by-step explanation:

r = 5cm h = 25cm

V = πr²h/3

= 3.14(25)(25)/3

= 1962.5/3

= 654.17cm³

Answer 2

Concept:

A cone is a 3 -dimensional geometric shape that reduces its thickness smoothly from a flat base to a point called the vertex.

Volume of cone refers to the space occupied inside the cone.

The formula for volume of cone is:

V = 1 / 3( π r² h )

Given:

We are given that:

radius = 5 cm and height = 25 cm

Find:

We need to find the volume of the volume of the air enclosed by the tent

Solution:

Volume of cone is:

V = 1 / 3( π r² h )

Substituting the value of r and h :

V = 1 / 3( π (5)² (25) )

Solving the expression:

V=625/3 π.

Put π=3.14:

V=654.167 cm³.

Therefore, the volume of the air enclosed by the tent is 654.167 cm³.

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