Math, asked by priyanka848, 11 months ago

if the top of ladder of length is reached a window 9 m above the ground what is the distance between the Base of the wall​


priyanka848: plz read questions carefully
priyanka848: even I don't understand it
Anonymous: I already read sir/ma'am ^^"
Anonymous: You don't write its lenght .. kindly check the question again
priyanka848: if the top of ladder of length is reached a window 9 m above the ground what is the distance between the Base of the wall and that of the ladder
priyanka848: this is the question
priyanka848: plz tell ans
Anonymous: where is the value of length? (9m above means height)
priyanka848: no its length
Anonymous: Na.. that's height :-! check the question from where you got it

Answers

Answered by ajr11
9

The length between the base of wall to ladder is 0m

Because the ladder is straight to the window

Hope it helps.

Hope it helps.

If you like my answer plz mark as brainliest


priyanka848: what
ajr11: understood naa
priyanka848: no yaar
priyanka848: this is not the answer
Answered by Anonymous
26

\underline{\bold{If\: the \:top \:of\: ladder\: of\: length\: is \:15\: m \:and}} \underline{\bold{ladder \:reached \:a \:window\: 9 \:m \:above\: the}} \underline{\bold{ground.\: What\: is\: the \:distance\: between}} \underline{\bold{the\: base \:of \:the \:ladder \:and \:the \: wall \:?}}

\bold{\red{Solution\::}}

Length of ladder (H = Hypoteneous) = 15 m

Height of ladder (P = Perpendicular) = 9 m

We have to find the distance between the ladder and the wall. (B = Base) = ?

Now...

In ∆ABC

According to Pythagoras Theorem;

(H)² = (P)² + (B)²

(AC)² = (AB)² + (BC)²

(15)² = (9)² + (B)²

225 = 81 + (B)²

225 - 81 = (B)²

144 = (B)²

(B)² = 144

B = √144

\boxed{B\: = \:12 \:m}

So, the distance between the ladder and the wall is 12 m.

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Anonymous: I think length is 15 m because taking 5 answer came in negative and taking 10 answer don't came :-!
varshini1101: Awesome manisa xD
Anonymous: xD thanks
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