Math, asked by paarthbhai199, 3 months ago

A rocket is in the form of circular cylinder closed at the lowerend and a cone of the same radius is attached to the top. The radius de
8 m. Calculate the total surface area of the rocket,
12. Arocket is in the form of a circular cylinder closed at the lower end
cylinder is 2.5 m, its height is 21 m and the slant height of the cone is 8m . Calculate the total surface area of rocket​

Answers

Answered by yogitarajput45
7

Radius of cone and cylinder (r) =2.5 m......

height of cylinder (h)= 21 m......

slant height of cone. (l) =8 m......

total surface area of rocket = C.S.A area of cone + C.S.A. area of cylinder + area of base.....

= πrl +2πrh +πr^2...

= πr ( l + 2h + r ) ...

= πr ( 8 + 2*21+ 2.5)....

= 22/7 * 2.5 * 52.5......

=55*7.5....

= 412.5 m^2......

hence, total surface area of rocket is 412.5 m^2......

hope its helpful to you ...

Answered by vedpandit2721
2

.......ANSWER

Cylinder

r= 6/2

=3cm

H=12cm

Cone

l=5cm

r=3cm

∴l

2

=r

2

+h

2

or h

2

=l

2

−r

2

=5

2

−3

2

=25−9=16

⇒h=

16

=4cm

Now, volume of rocket

= Volume of cylinder + Volume of cone

=πr

2

H+

3

1

πr

2

h=πr

2

[H+

3

1

h]

=3.15×3×3[12+

3

1

×4]

=3.14×9[

3

40

]=3.14×3×40=376.8cm

3

.

∴ Volume of Rocket = 376.8cm

3

Total surface area of rocket = Curved surface area of cylinder + Curved surface area of cone + Area of base of cylinder [As it is closed (Given)]

=2πrH+πrl+πr

2

=πr[2H+l+r]

=3.14×3[2×12+5+3]

=3.14×3×32

301.44cm

2

Hence, the surface area of the rocket is 301.44cm

2

.

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