a/b=b/c then prove that a/a+b=a-b/a-c
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Answered by
1
Answer:
(A + B) * (A’ + C)
→ AA’ + AC + A’B + BC
→ 0 + AC + A’B + BC
→ AC + CB + A’B
By the consensus theorem:
xy + yz + x’z = xy + x’z
Let A = x, B = z, C = y
→ AC + CB + A’B = xy + yz + x’z
→ AC + A’B = xy + x’z
Therefore, (A + B) * (A’ + C) = AC + A’B
Step-by-step explanation:
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Answered by
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Step-by-step explanation:
a.b=a.c
a.b−a.c=0
a.(b−c)=0
∣a∣.∣b−c∣cosθ=0
⇒∣a∣
=0 also cosθ
=0
⇒a.b=a.c
=0
⇒∣b−c∣=0
∴b=c
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