Math, asked by ramaiahd378, 10 months ago

18. A ladder 17 m long when set against the
wall of a house just reaches a window at a
height of 15 m from the ground. The distance
of its lower end from the wall will be
(a) 8 m (b) 9 m (c) 15 m (d) 13 m​

Answers

Answered by tws19pburnett
0

Answer:

Step-by-step explanation:

C

Answered by brainlyaryan12
1

<body bgcolor="r"><font color =Yellow>

\huge{\orange{\fbox{\fbox{\blue{\bigstar{\mathfrak{\red{Hello\:Mate}}}}}}}}

<marquee scrollamount = 700>♥️♥️♥️</marquee><marquee scrollamount = 500>⭐⭐⭐</marquee>

\huge{\red{\underline{\overline{\mathbf{Question}}}}}

→ A ladder 17 m long when set against the

wall of a house just reaches a window at a

height of 15 m from the ground. The distance

of its lower end from the wall will be-

(a) 8 m (b) 9 m (c) 15 m (d) 13 m

\huge{\green{\underline{\overline{\mathbf{Answer}}}}}

⇒Given:

  • ⇒Height of Ladder = 17 m
  • ⇒Height of Window = 15 m

⇒To Find:

  • ⇒Distance b/w Ladder and Wall

Solution:-

⇒Let Distance Between Ladder and Wall be x

Using The Pythagoras Theorem:-

⇒(17)^2=(15)^2+x^2

⇒289=225+x^2

⇒x^2=289-225

⇒x=\sqrt{64}

\huge{\pink{\overbrace{\underbrace{\red{Answer =8\:m}}}}}

≿━━━━━━━━━༺❀༻━━━━━━━━━≾

Formulas Used :-

Pythagoras Theorem-

  • \large{\orange{\fbox{\blue{H^2=P^2+B^2}}}}

≿━━━━━━━━━༺❀༻━━━━━━━━━≾

\huge{\purple{\bigstar{\blue{\text{Please Follow.. }}}}}<marquee scrollamount = 700>⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️⬇️</marquee>

<font color = lime><marquee scrollamount = 10

★━★━★━★━★━★━★━★━★━★━★━★━★━★

▁ ▂ ▄ ▅ ▆ ▇ █♥️ ᗩᖇƳᗩ ♥️█ ▇ ▆ ▅ ▄ ▂ ▁

★━★━★━★━★━★━★━★━★━★━★━★━★━★

Attachments:
Similar questions