Math, asked by pauldevraj5, 2 months ago


4x. Find the values of
In Fig. 10.40, ACB is a line such that ZDCA = 5x and ZDCB
ZDCA and DCB.​

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Answers

Answered by 501779
1

Answer:

x=20

4x=80 (BCD)

5x=100(ACD)

EXPLANATION

As line ACB is a straight angle its sum is 180 degrees.

5x + 4x = 180  \\ 9x = 180 \\ x = 180  \div 9 = 20

x=20

4x=80

5x=100

Answered by XxSonaxX
142

Step-by-step explanation:

Question:-

In Fig. 10.40, ACB is a line such that ZDCA = 5x and ZDCB ZDCA and DCB.

Answer:-

Solution:-

Here, \: ∠ACD \:  +  \: ∠BCD

{Since, \: ∠ACD \: ∠ BCD \: are \: linear \: pairs \: }

∠ACD = 5x \: ,∠BCD \:  = 4x

 =  > 5x + 4x = 180°

 =  > 9x = 180°

 =  > x = 20°

∴ \:  x = 20 °\: (ans)

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