I have no idea what the one-on-one property is.
Both of these log equations can be solved by taking the log of each side
1- take log2 of each side,
x-2=-5
2- take ln of each side
x^2-3=2x
i am not sure how to do these problems...
*use the one-to-one property to solve the equation for x*
1. 2^(x-2)= 1/32
2. e^(x^2-3)=e^2x
4 answers
the 1-1 property states that if the bases are equal the exponents are equal. therefore u must set 1/32 as 2^1/5. then 2^(x-2)= 2^(1/5) and then x-2=1/5. x=11/5
for 2), same thing. x^2 - 3= 2x.
x^2 - 2x - 3 = 0 (x-3)(x+1) = 0 x=3,-1.
for 2), same thing. x^2 - 3= 2x.
x^2 - 2x - 3 = 0 (x-3)(x+1) = 0 x=3,-1.
how to solve 5^x-2 = 1/125
e^(X^2+6)=e^5X