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If Two Sides of a Triangle Are Unequal, Then the Angle Opposite to the Greater Side Is Greater Than Angle Opposite to the Smaller Side

Find the valu...

Question

Find the value of x for which the angles (2x - 5)° and (x - 10)° are the complementary angles.

35°

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55°

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45°

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65°

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Solution

The correct option is A
35°

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Similar questions

(2 x + 10)^{0}

(x + 20)^{0}

x

The measure of two complementary angles is $2 x - 7$ and $x + 4$ . Find the value of $x$

(2 x + 5)^{\circ}, (x + 20)^{\circ} a n d (2 x - 10)^{\circ}

34

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