f(x) = x^2 and g(x) = x - 3.
To find f(g(x)) replace the x in f(x) by g(x).
f(g(x)) = (x - 3)^2
= x^2 - 6x + 9.
Answer:
The answers are H and A, let me know in a comment if you want me to explain it
Area of a Trapezoid, A = [(a+b)/2] · h
Where,
a and b are the respective bases of the trapezoid
h is the height of the trapezoid
a = 10
b = 7 + 10 + 10 = 24
h = 9
A = [(a+b)/2] · h
A = [(10 + 24)/2] · 9
A = [(34)/2] * 9
A = 17 * 9
A = 153 Units²
Answer:
16
Step-by-step explanation:
To solve this equation, we need the formula for perfect squares:
or
<em>this is the formula we will use because the signs match the one in the question</em>.
Knowing these, we can set up an equation that assumes that the answer we will end up with is a perfect square.
Work:

- this is the setup for being able to solve for the unknown
, now we need to solve for
.
(I replaced
with
because I'm setting up this question to be a perfect square).

- multiply the left side. Remember that your answer will not be
, but
.

- Divide like terms and isolate the variable. In this case,
and
are on both sides, so dive them and they will be canceled out.

- divide by
and you will have your value for
.

- Now we plug
into our original equation equation for perfect squares.

Our final answer is 16.
<span>Ms. Rao Pays $1890 for the computer
Price of
Computer(C) + Printer(P) + Scanner (S) = $2543
Price of Computer:
C = 1502 + P
Price of Printer:
P = 123 + S
So Price of computer now becomes:
C = 1502 + 123 + S (Here we replace P with 123 + S)
It is Algebra from here:
C + P + S = 2543
(1502 + 123 + S) + (123 + S) + S = 2543
1748 + 3S = 2543
3S = 2543-1748
3S = 795
S = 795/3
S = 265
C = 1502 + 123 + S
C = 1502 + 123 + 265
C = $1890
Ms. Rao pays $1890 for the computer</span>