x y </mfrac> &#x2265;<!-- ≥ --> a 1 </msub>

DIAMMIBENVERMk1

DIAMMIBENVERMk1

Answered question

2022-07-14

x y a 1 b 1 a 2 b 2 and b 1 b 2 x + a 1 y + b 1 x + a 2 y + b 2

Answer & Explanation

trantegisis

trantegisis

Beginner2022-07-15Added 20 answers

We show x + a 1 y + b 1 x + a 2 y + b 2 0
x + a 1 y + b 1 x + a 2 y + b 2 = x ( b 2 b 1 ) + y ( a 1 a 2 ) + a 1 b 2 a 2 b 1 ( y + b 1 ) ( y + b 2 ) x ( b 2 b 1 ) + y ( a 1 a 2 ) ( y + b 1 ) ( y + b 2 )
We complete the proof showing x ( b 2 b 1 ) y ( a 1 a 2 )
x y + a 1 a 2 b 2 b 1 a 1 b 1 + a 1 a 2 b 2 b 1 = a 1 b 2 a 2 b 1 b 1 ( b 2 b 1 ) 0

Do you have a similar question?

Recalculate according to your conditions!

Ask your question.
Get an expert answer.

Let our experts help you. Answer in as fast as 15 minutes.

Didn't find what you were looking for?