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Solve` log_(2)(25^(x+3)-1) = 2 + log_(2)(5^(x+3) + 1)`. |
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Answer» Correct Answer - x = - 2 `log_(2)(25^(x+3)-1)=2+log_(2)(5^(x+3)+1)` ` or log_(2) (25^(x+3)-1)-log_(2)(5^(x+3)+1) = 2` ` or log_(2). (25^(x+3)-1)/(5^(x+3)+1) = 2` `or (25^(x+3)-1)/(5^(x+3)+1) = 2^(2)` ` or y^(2) - 1 = 4y + 4" "("putting "5^(x+3)=y)` ` or y^(2) -4y-5 = 0` ` or y =-1, 5` ` rArr 5^(x+3) = 5 ` ` or x =- 2` |
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