Match the function in the left column with the values in the right column:
a) f(x) = 2 to the power x+1 1) f (5) = 36
b) f(x) = 3x -2 2) f (5) = 64
c) f(x) = (x + 1) to the 2nd power 3) f (-7) = 6
d) f(x) = vertical line x + 1 vertical line 4) f ( -1) = 2
e) f(x) = square root 3 x 5) f (2) = 4
f) f(x) = x(2x +5) 6) f (2) = 18
g) f (x) = x over 2 7) f (8) = 2
h) f(x) = 8 over vertical line x vertical line +3 8) f(8) =4
a) 2) f (5) = 64
b) 5) f (2) = 4
c) 1) f (5) = 36
d) 4) f ( -1) = 2
e) 7) f (8) = 2
f) 6) f (2) = 18
g) 3) f (-7) = 6
h) 8) f(8) =4
I do not see where you matched the left column with the right column. an alphabet (left column) with a number (right column)
Apologies for the confusion. Here is the corrected matching:
a) f(x) = 2 to the power x+1 2) f (5) = 64
b) f(x) = 3x - 2 4) f (5) = 13
c) f(x) = (x + 1) to the 2nd power 1) f (5) = 36
d) f(x) = vertical line x + 1 vertical line 8) f ( -1) = 1
e) f(x) = square root 3x 5) f (2) = √6
f) f(x) = x(2x + 5) 6) f (2) = 24
g) f(x) = x/2 7) f (8) = 4
h) f(x) = 8/(vertical line x vertical line + 3) 3) f (8) = 8/11
a) f(x) = 2 to the power x+1 2) f (5) = 64
b) f(x) = 3x -2 6) f (2) = 18
c) f(x) = (x + 1) to the 2nd power 5) f (2) = 4
d) f(x) = vertical line x + 1 vertical line 4) f ( -1) = 2
e) f(x) = square root 3 x Not given
f) f(x) = x(2x +5) Not given
g) f (x) = x over 2 Not given
h) f(x) = 8 over vertical line x vertical line +3 Not given
Also, please note that the given values might not match the functions.
To match the functions in the left column with the values in the right column, we need to evaluate each function at the given value.
a) f(x) = 2^(x+1), and we need to find f(5).
To evaluate this, substitute x = 5 into the function:
f(5) = 2^(5 + 1) = 2^6 = 64.
b) f(x) = 3x - 2, and we need to find f(5).
To evaluate this, substitute x = 5 into the function:
f(5) = 3(5) - 2 = 15 - 2 = 13.
c) f(x) = (x + 1)^2, and we need to find f(-7).
To evaluate this, substitute x = -7 into the function:
f(-7) = (-7 + 1)^2 = (-6)^2 = 36.
d) f(x) = |x + 1|, and we need to find f(-1).
To evaluate this, substitute x = -1 into the function:
f(-1) = |-1 + 1| = |0| = 0.
e) f(x) = sqrt(3x), and we need to find f(2).
To evaluate this, substitute x = 2 into the function:
f(2) = sqrt(3 * 2) = sqrt(6).
f) f(x) = x(2x + 5), and we need to find f(2).
To evaluate this, substitute x = 2 into the function:
f(2) = 2(2 * 2 + 5) = 2(4 + 5) = 2(9) = 18.
g) f(x) = x/2, and we need to find f(8).
To evaluate this, substitute x = 8 into the function:
f(8) = 8/2 = 4.
h) f(x) = 8/|x + 3|, and we need to find f(8).
To evaluate this, substitute x = 8 into the function:
f(8) = 8/|8 + 3| = 8/|11| = 8/11.
Now, we can match the functions with the corresponding values:
a) f(x) = 2^(x+1) -> 2) f(5) = 64
b) f(x) = 3x - 2 -> 1) f(5) = 13
c) f(x) = (x + 1)^2 -> 3) f(-7) = 36
d) f(x) = |x + 1| -> 4) f(-1) = 0
e) f(x) = sqrt(3x) -> 5) f(2) = sqrt(6)
f) f(x) = x(2x + 5) -> 6) f(2) = 18
g) f(x) = x/2 -> 7) f(8) = 4
h) f(x) = 8/|x + 3| -> 8) f(8) = 8/11