Question

. A cylindrical bucket 32cm high and with base diameter 36cm is filled

with wheat. This bucket is emptied on the ground and a conical heap is

formed. If the height of the conical heap is 24cm, find the radius and the

slant height of the heap.​

Answer 1

Answer:

12√13

Step-by-step explanation:

As we know if a solid object turns into another or if a thing that take a shape of one object turn into another object then their volume will be equal.

Take pie = ¶

the volume of cylinder = volume of a cone

¶×rsquare×h= 1/3¶r square h

18×18×32×3/24=r square

18×18×8×3/6= r square

18×18×4×3/3=r square

√18×18×2×2=r

18×2=r

r =36 cm

h= 24 cm

slant height = √36×36+24×24

slant height = √1872

slant height=

√2×2×2×2×13×3×3

slant height = 12√13 cm