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If the ratio of angles of a triangle be 4 : 5 : 9, find the

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Asked: 1 year ago2024-03-28T22:00:00+05:30 2024-03-28T22:00:00+05:30In: Ratio & Proportion

If the ratio of angles of a triangle be 4 : 5 : 9, find the angles.

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a) 40^\circ,\;50^\circ\;\&\;90^\circ

b) 50^\circ,\;50^\circ\;\&\;80^\circ

c) 60^\circ,\;50^\circ\;\&\;70^\circ

d) 30^\circ,\;60^\circ\;\&\;90^\circ

correct answer is: a) 40^\circ,\;50^\circ\;\&\;90^\circ

Explanation

Here, the given ratio is 4\;:\;5\;:\;9.
We know, the sum of the angles of a triangle is 180°.
Let,
the angles of the triangle are represented by the expressions 4x, 5x and 9x, where 'x' is a variable.
According to the question,
\left(4x+5x+9x\right)=180°
\rightarrow 18x=180°
\rightarrow x=\large\frac{180^\circ}{18}
\rightarrow x=10°
So that,
The angles of the triangle are :
4x=(4×10°)=40°
5x=(5×10°)=50°
9x=(9×10°)=90°
Ans: The angles of the triangle are 40°, 50° and 90° respectively.

This math puzzle can be presented in many ways:
  1. Find the measures of the angles in a triangle when their ratio is 4 : 5 : 9.
  2. If the ratio of angles in a triangle is 4 : 5 : 9, what are the measures of the angles?
  3. Calculate the angles of a triangle with a ratio of 4 : 5 : 9.
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