In the figure, OC ⟂ OA (dashed) and D, O, A lie on a straight line. For the orange angle x = ∠AOB, c is its complement and s is its supplement. If s = 4c, find x.

Question

Accepted Answer

60°. s = 180^° - x and c = 90^° - x . So 180 - x = 4(90 - x) 180 - x = 360 - 4x 3x = 180 x = 60^° .

In the figure, OC ⟂ OA (dashed) and D, O, A lie on a straight line. For the orange angle $x$ = ∠AOB, $c$ is its complement and $s$ is its supplement. If $s = 4 c$ , find $x$ .

Step-by-Step Solution

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More Class 7 Complementary and Supplementary Angles practice

In the figure, OC ⟂ OA (dashed) and D, O, A lie on a straight line. For the orange angle x = ∠AOB, c is its complement and s is its supplement. If s=4c, find x.

Step-by-Step Solution

Master this chapter in 30 minutes a day.

More Class 7 Complementary and Supplementary Angles practice

In the figure, OC ⟂ OA (dashed) and D, O, A lie on a straight line. For the orange angle $x$ = ∠AOB, $c$ is its complement and $s$ is its supplement. If $s = 4 c$ , find $x$ .