Δpqr is right angled at isoceles triangle right angled at r find the value of sin p
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Step-by-step explanation:
Ok as the the triangle is isosceles triangle as well as a right angle triangle at angle r this means the measures of the angle will be 45 degree + 45 degree + 90 degree
R=90
P=45
Q=45
So sin p=RQ/PQ
(PERPENDICULAR /HYPOTENUSE)
SO IF THERE ARE ANY VALUES OF PQ, RQ, PR YOU CAN CALCULATE THE ANSWER
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Answer:
An isosceles triangle is a triangle in which any two sides and any two angles are equal. So if it is a right angled isosceles triangle then one of its angle will be 90° and two of its angles will be 45°
Therefore sin P will be equal to sin45°.
Therefore sin P equals 1/√
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