Which exponential function goes through the points (1, 16) and (4, 128)? f(x) = 4(4)x f(x) = 8(2)x f(x) = 8(2)-x f(x) = 4(4)-x
I think its B am I right?
@darkside3704 @quetejedi @QueenBee232 @Rina.r @ash2326
@cutecupcake
you are correct :)
could you show me how to solve it thanks my brother gave me the answer but doesn't have the patience to teach me
haha yeah sure you start with general exponential function \[y = a(b^x)\] plug in the given points for x,y \[a*b = 16\] \[a*b^4 = 128\] solve for a,b by substitution from 1st equation, solve for a \[a = \frac{16}{b}\] sub into 2nd equation \[\frac{16}{b}*b^4 = 128\] solve for b \[16b^3 = 128\] \[b^3 = 8\] \[b = 2\] plug back in to get a \[a = \frac{16}{2} = 8\] \[y = 8(2^x)\]
woaah :O
thankyou can you help me solve another one?
ok
The table below shows the values of f(n) for different values of n. n 1 2 3 4 5 6 f(n) 1 2 5 12 29 70 Which recursive function best represents the values shown in the table? f(1) = 1, f(2) = 2, f(n) = 2f(n -1) f(n - 2); n > 2 f(1) = 1, f(2) = 2, f(n) = f(n -3) + f(n - 2); n > 2 f(1) = 1, f(2) = 2, f(n) = 2f(n -1) + f(n - 2); n > 2 f(1) = 1, f(2) = 2, f(n) = f(n -3) f(n - 2); n > 2
I think its c
i agree
yep its c f(n-3) is impossible since f(0) is not defined
chief ur doing good :)
he function below shows the relationship between the length of each side of a square (y) and the area of the square (x+2). |dw:1389849060910:dw| Which graph best shows the function?
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