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(64)(x-5)(x-6)=(25)/((24)^(2))...

(64)(x-5)(x-6)=(25)/((24)^(2))

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Solve : (x-5)(x-6)=25/((24)^2)

5^(x)-24=(25)/(5^(x))

(x^(24))/(x^(25))

(x+5)/(2)+(x-5)/(3)=(25)/(6)

If a and b are the solutions of equation log_(5)(log_(64)(|x|)-(1)/(2)+25^(x))=2x then

Factorize: (64)/(125)x^(3)-8-(96)/(25)x^(2)+(48)/(5)x

Factorize: (64)/(125)x^3-8-(96)/(25)x^2+(48)/5x\

If x_(1) and x_(2) are solution of the equation log_(5)(log_(64)|x|+(25)^(x)-(1)/(2))=2x , then

If x_(1) and x_(2) are solution of the equation log_(5)(log_(64)|x|+(25)^(x)-(1)/(2))=2x , then

If x_(1) and x_(2) are solution of the equation log_(5)(log_(64)|x|+(25)^(x)-(1)/(2))=2x , then