Question

A right triangle has one angle that measures 44°. What is the measure of the other acute angle?

Answer 1

Answer:

46°

Step-by-step explanation:

It is given that one of the angles measure 44°. In a right triangle, one of the angles is guaranteed to be 90°. A triangle's total angle measurement is 180°. Set the equation:

Answer = Total measurements - (one angle + right angle)

Answer = 180 - (90 + 44)

            =  180 - 134

           = 46

46° is your answer.

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Answer 2

Given:-

• A right angle measures 90°
• Measure of other angle = 44°

To find:-

• Measure of 3rd Angle

Solution:-

$\underline{\dag{ \frak{\pink{ \: As \: we \: know \: that \ratio}}}}$

❍ Sum of all angles of Triangle is 180°

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Similarly -

As we are talking about right angle so, Obviously one of the angle will be 90°

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Let's do it by step by step:

$\begin{gathered}\::\implies\sf{90^\circ + 44^\circ\:+\:x\;=180^\circ}\\\\\\ :\implies\sf{ {134}^{ \circ} } + x = {180}^{ \circ}\\\\\\ :\implies\sf{x = {180}^{ \circ} } - {134}^{ \circ}\\\\\\ :\implies\sf{x = {46}^{ \circ} }\end{gathered}$

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.°. Hence, Measure of other angle is 46°