ab(x²+y²)-xy(a²+b²)
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Verified answer
Given Expression :-
[tex]\sf{ab({x}^{2} + {y}^{2} ) - xy( {a}^{2} + {b)}^{2}}[/tex]
To Find :-
Factorised Form.
How To Solve?
Multiply All the Terms individually to get your Result.!
Solution :-
➭ [tex]\sf{ab({x}^{2} + {y}^{2} ) - xy( {a}^{2} + {b)}^{2}}[/tex]
➭ [tex]\small\sf{ab \times {x}^{2} + {y}^{2} \times ab - {a}^{2} \times xy - {b}^{2} \times xy}[/tex]
➭ [tex]\bf\red{{x}^{2} ab + {y}^{2} ab - {a}^{2} xy - {b}^{2} xy}[/tex]
Answer:
☞ Question:-
ab (x²+y²) - xy (a²+b²)
Answer:-
➭ x²ab + y²ab - a²xy - b²xy
How to solve:-
Multiply with the terms
Solution:-
➭ ab (x²+y²) - xy (a²+b²)
➭ ab (x²+y²) - xy (a²+b²)
➭ x²ab + y²ab - a²xy - b²xy