show that x=bc-/ad is a solution of quadratic equations ad square (ax/b+2c/d)x + bc square =0.
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Answered by
1
Step-by-step explanation:
We have, ad2x(abx+2cd)+c2b=0
⟹a2d2bx2+2acdx+c2b=0
⟹a2d2bx2+acdx+acdx+c2b=0
⟹adx(adbx+c)+bc(adbx+c)=0
⟹(adx+bc)(adbx+c)=0
Either adx + bc =0 or (adbx+c)=0
⟹x=−bcad
Hence, x=−bcad is the requirreed solution
Answered by
4
Answer:
We have, ad2x(abx+2cd)+c2b=0ad2x(abx+2cd)+c2b=0
⟹a2d2bx2+2acdx+c2b=0⟹a2d2bx2+2acdx+c2b=0
⟹a2d2bx2+acdx+acdx+c2b=0⟹a2d2bx2+acdx+acdx+c2b=0
⟹adx(adbx+c)+bc(adbx+c)=0⟹adx(adbx+c)+bc(adbx+c)=0
⟹(adx+bc)(adbx+c)=0⟹(adx+bc)(adbx+c)=0
Either adx + bc =0 or (adbx+c)=0(adbx+c)=0
⟹x=−bcad⟹x=−bcad
Hence, x=−bcadx=−bcad is the requirreed solution
Step-by-step explanation:
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