Question

If the larger of the two complementary angles exceed the smaller by 30 find angles

Answer 1

Answer:

Sum of complementary anggles is 90

Let one angle be x

Let other angle be x+30

So,

x+x+30 = 90

2x+30 = 90

2x= 90-30

2x=60

x=60/2

x=30

Therefore,

First angle: 30

Second angle: 60

Answer 2

The angles are 30° and 60°.

Step-by-step explanation:

Given : If the larger of the two complementary angles exceed the smaller by 30.

To find : The angles ?

Solution :

We know that,

Sum of two complementary angles is 90 °.

Let one angle be 'x'.

If the larger of the two complementary angles exceed the smaller by 30.

Let the other angle be 'x+30'.

The sum of angle is

$x+x+30 = 90$

$2x+30 = 90$

$2x= 90-30$

$2x=60$

$x=\frac{60}{2}$

$x=30$

The smaller angle is 30°.

The larger angle is 30+30=60°.

#Learn more

Two complementary angle differ by 20° . The larger angle is

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