Math, asked by HUSSAINGHULAM9986, 8 months ago

Q.13) A bucket of height 8 cm with radii of its upper and lower ends are 9 cm and 3 cm respectively. Then slant height of bucket is

Answers

Answered by amansharma264
1

Given

Height of bucket = 8 cm

radii of its upper ends = 9 cm

radii of its lower ends = 3 cm

Find

find slant height of bucket

Solution

Let h be the height

Let L be the slant height

R1 and R2 be radii

Formula of slant height =

L = √h^2 + ( r1 - r2)^2

L = √(8)^2 + (9 - 3 )^2

L = √64 + 36

L = √100

L = 10 cm

Answered by Anonymous
4

\tt\pink{\underline{\underline{Given}}}

→Height of bucket is 8 cm.

→Radius of its upper end is 9 cm.

→Radius of lower end is 3 cm.

\tt\pink{\underline{\underline{To\:find}}}

→ Slant height = ?

\tt\pink{\underline{\underline{Formula\:used}}}

→l =  \sqrt{h}^{2}  + ( r_{1} -  r_{2})^{2}

\tt\pink{\underline{\underline{Solution}}}

→l =  { \sqrt{h} }^{2}  + ( r_{1} -  r_{2})^{2}  \\ →l =  { \sqrt{8} }^{2}  + (9 - 3)^{2}  \\ →l =  \sqrt{64}  + 36 \\ →l =  \sqrt{100}  \\ →l = 10 \: cm

\tt{Hence\:answer\:is}\fbox{10\:cm}

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