Question

. ਦੋ ਪੂਰਕ ਕੋਣਾਂ ਦੇ ਮਾਪਾਂ ਦਾ ਅੰਤਰ ਹੇਠ ਦਿੱਤਾ ਹੈ । ਕੋਣਾਂ ਦਾ ਮਾਪ ਪਤਾ ਕਰੋ : The difference in the measure of two complementary angles is given below. Find the measure of the angles. दो पूरक कोणों के माप में अंतर नीच॓ दिया गया है। कोणों का माप पता करे । *
12 डिग्री ​

Answer 1

Step-by-step explanation:

Given  The difference in the measure of two complementary angles is given below. Find the measure of the angles.

41 and 29

51 and 39

42 and 30

66 and 54

• Now when the sum of the measures of two angles is equal to 90 degree then they are said to be complimentary angles.
• Here 41 + 29 = 70
• 51 + 39 = 90
• 42 + 30 = 72
• 66 + 54 = 120
• So 51 + 39 = 90 will be the correct option for angles to be complimentary

Reference link will be

https://brainly.in/question/23571223

Answer 2

$Let \: x \: and \: ( 90-x) \: are$

$two \: complementary \: angles$

/* According to the problem given */

$Difference \: of \: the \:angles = 12\degree$

$\implies x - (90-x) = 12$

$\implies x - 90 +x = 12$

$\implies 2x = 12 + 90$

$\implies 2x = 102$

$\implies x = \frac{102}{2}$

$\implies x = 51 \degree$

Therefore.,

$\red{ Required \: complementary \: angles \:are }$

$One \:angle (x) = 51 \degree$

$Second \: angle = 90 -x$

$= 90 - 51$

$= 39 \degree$

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