Solve: (2x + 3y-5)² + (3x + 2y – 5)² = 0
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Answer:
RHS=LHS
Step-by-step explanation:
Step-by-step explanation:LHS,
(2x+3y-5)²+(3x+2y-5)²=0
=> (4x+9y-25)+(9x+4y-25)=0
9y-25)+(9x+4y-25)=0=>(4x+9x)+(9y+4y)-(25-25)=0 [taking common]
9y-25)+(9x+4y-25)=0=>(4x+9x)+(9y+4y)-(25-25)=0 [taking common]=>13x+13y-0=0
9y-25)+(9x+4y-25)=0=>(4x+9x)+(9y+4y)-(25-25)=0 [taking common]=>13x+13y-0=0=>13x+13y=0
9y-25)+(9x+4y-25)=0=>(4x+9x)+(9y+4y)-(25-25)=0 [taking common]=>13x+13y-0=0=>13x+13y=0=>x+y=13-13
=> x+y=0
Therefore LHS=RHS
Answered by
0
Answer:
(2x + 3y-5)² + (3x + 2y – 5)² = 0
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