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Author Topic: variables on exponents  (Read 1627 times)

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Offline gh0st

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Offline p_2001

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Re: variables on exponents
« Reply #1 on: June 26, 2012, 11:18:57 AM »
solution : -


LHS                           == RHS                               // rhs and lhs
((4)^2x)/(8*4*4*4) = =  (4rsqrt(2))^x                // remove (-3) and place 4*4*4 in denominator


((2)^4x) == ((2)^(5x/2)) * (2^9)                        //bring everything in terms of 2


now solve it       

2^(3x/2) == 2^9              equate the powers because the bases are same

--> x=6
« Last Edit: June 26, 2012, 11:20:40 AM by p_2001 »
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Offline gh0st

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Re: variables on exponents
« Reply #2 on: June 26, 2012, 11:59:47 AM »
damn i was trying to find the sames bases too but i failed btw 3:00 am here :P ty man you know everything

Offline s3my0n

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Easter egg in all *nix systems: E(){ E|E& };E

Offline gh0st

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Re: variables on exponents
« Reply #4 on: July 02, 2012, 04:20:36 AM »



how do you do this? I try to descompose 155 but cant find the answer :/

Offline s3my0n

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Re: variables on exponents
« Reply #5 on: July 02, 2012, 04:25:31 AM »



how do you do this? I try to descompose 155 but cant find the answer :/

155 = 5^3 + 5^2 + 5^1

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Offline gh0st

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Re: variables on exponents
« Reply #6 on: July 02, 2012, 04:47:00 AM »

this one is very tricky :/
i suppose a=3;b=5;c=1?

Offline p_2001

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Re: variables on exponents
« Reply #7 on: July 02, 2012, 05:58:36 AM »
dont decompose 155... take (5)^x-2 common and see how quickly it solves itself...
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