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Arlecino [84]
3 years ago
9

In ∆ABC, m∠BAC=4x+10,m∠ABC=12x-6,and m∠BCA=3x+5

Mathematics
1 answer:
Vinil7 [7]3 years ago
5 0

Answer:

Try this option, note: only calculation is performed, the last two question are missed.

Step-by-step explanation:

<u>to calculate 'x':</u>

the rule: m∠BAC+m∠ABC+m∠BCA=180°; if to substitute m∠BAC=4x+10,m∠ABC=12x-6,and m∠BCA=3x+5, then 4x+10+12x-6+3x+5=180°; ⇔ x=9.

<u>to calculate m∠BAC; m∠ABC; m∠BCA:</u>

m∠BAC=4x+10; ⇒ m∠BAC=36+10=46°;

m∠ABC=12x-6; ⇒ m∠ABC=108-6=102°;

and m∠BCA=3x+5; ⇒ m∠BCA=27+5=32°.

<u>to calculate the angle 1 and 2:</u>

the fule is: m∠1+m∠BAC=180° and m∠2+m∠ABC=180°.

Then m∠1=180-m∠BAC=180-46=134°;

m∠2=180-m∠ABC=180-102=78°.

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