Math, asked by shoib1897, 11 months ago

A military tent of height 8.25m is in the form of a right circular cylinder of base diameter 30m and height 5.5m surmounted by a right circular cone of same radius. Find the length of canvas used in making the tent, if the breadth of the canvas is 1.5m

Answers

Answered by Anonymous
10

Answer:

Radius of Cylinder(r1) = 30/2 m = 15 m

Height of Cylinder(h1) = 5.5 m

Height of the tent (H) = 8.25 m

Height of cone (h2) = 8.25 - 5. 50 = 2.75 m

Radius of cone (r2) = 15 m

Let the slant height of cone be / m

/^2 = (15 m)^2 + (2.75m)^2

/^2 = 225 + 7.5625 m^2

/ = √232.5625m

/ = 15.25

Curved surface area of the tent = Curved surface area of the cylinder  = Curved surface area of the cone

= 2πr1h1 = πr1I

= 518.57 + 718.93 cm^2

= 1237.5 m^2

Curved surface of the tent = Area of rectangular piece of canvas

Breadth of canvas = 1.5m

/ x 1.5 = 1237.5 m^2

/ = 1237.5 / 1.5

/ = 825 m

Mark as brainliest

PLZ FOLLOW ME

Step-by-step explanation:

Answered by haridasan85
2

Answer:

Cone:h=8.25-5.5=2,75m

r = 15m

I=v2.75^2+ 15^2 =v7.5625+225

=v 232.5625 = 15.25m

CSA= πrl=3,14x15x15.25 = 718.275m2

cylinder:

CSR = 2 πrh=2x3.14x15x5.5=

= 1436.55 m2

Total area=2154.825m2

Length of the canvas

2154.825=1.5xl

I=2154.825 / 1.5=1436.55m

canvass required=1436.55m

Similar questions