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Answer:
angle ABL. 30°
angle CBL. 60°
angle BCA. 30°
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Answer:
To find angles.
Given ::
A right angle
- <A = 60°
- <BLC = 90° ( perpendicular )
- <ABC = 90 ( Given right angle )
Unknown angles ::
<BCA =?
<CBL = ?
<ABL = ?
Let's do ::
In ∆ABL ,
- <A = 60° ( Given )
- <L = 90° ( Given, Perpendicular drawn)
- <B = ?
< B = 180 - (90+60)
=. 180 - 150
= 30°
<B = 30°
<ABL = 30°
because of angle sum Property. ( the sum of angles of a triangle is 180° )
Now , let's find the angle <CBL
we know that <B = 90° because of right angle then,
<CBL = 90° - <ABL ( we find this above )
= 90 - 30
= 60°
<CBL = 60°
Now, let's find the angle <BCA
Consider the ∆BCL
- <L = 90° ( perpendicular drawn, given)
- <B = 60°
- <C = ?
<C = 180 - (90+60)
= 180 - 150
= 30
<C = 30°
<BCA = 30°
because of Angle Sum Property.
a) <BCA = 30°
b) <CBL = 60°
c) <ABL = 30°
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