can you please solve this problem
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Anonymous:
Correct answer is 2.
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Answered by
0
the given can be rewritten as [ 5^(2x)]/25=[5^(2x)]/5-100
let 5^(2x) = t
t/5-t/25=100
4t=2500
t=5^4
x=2
let 5^(2x) = t
t/5-t/25=100
4t=2500
t=5^4
x=2
Answered by
0
= 100 = 5^(2x-1) - 25^(x-1)
= 125 - 25 = 5^(2x-1) - 25^(x-1)
= 5^3 - 5^2 = 5^(2x-1) - 25^(x-1)
Gets substitute,
= 5^3 = 5^(2x-1)
= 3+1 = 2x
= 4/2=2=x.
U may do it by both.
Hope it's helpful to u.
= 125 - 25 = 5^(2x-1) - 25^(x-1)
= 5^3 - 5^2 = 5^(2x-1) - 25^(x-1)
Gets substitute,
= 5^3 = 5^(2x-1)
= 3+1 = 2x
= 4/2=2=x.
U may do it by both.
Hope it's helpful to u.
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