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Find the value of x in the triangle below

Find the value of x in the triangle below-example-1
User Kit Ho
by
7.8k points

2 Answers

6 votes

The figure is a right angled triangle , where the value 4 is perpendicular , 8 is base and x is hypotenuse.

So, By Pythagoras theorem


x {}^(2) = 4 {}^(2) + 8 {}^(2)


x = √(16 + 64)


x = √(80)

User Khalil Al Hooti
by
8.6k points
9 votes

Answer:

  • √80 (Option A)

Explanation:

  • This is Right Angled Triangle.

We'll solve this using the Pythagorean Theorem.

Let,

  • x be AC, where AC is the Hypotenuse.

  • 4 be AB, where AB is the Perpendicular.

  • 8 be BC, where BC is the Base

We know that,


{ \longrightarrow \pmb{ \qquad (AC) {}^(2) = (AB) {}^(2) +( BC) {}^(2) }}


{ \longrightarrow \sf{ \qquad (x) {}^(2) = (4) {}^(2) +( 8) {}^(2) }}


{ \longrightarrow \sf{ \qquad (x) {}^(2) = 16 +64 }}


{ \longrightarrow \sf{ \qquad (x) {}^(2) = 80 }}


{ \longrightarrow \it\pmb{ \qquad x {} = √(80) }}

Therefore,

  • The value of x is √80
Find the value of x in the triangle below-example-1
User Magarisi
by
8.8k points

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