Simplify the expression. Write your answer as a power.
Answers
Answer:
h^7
Step-by-step explanation:
Its just adding another power.
Answer: h^7
Step-by-step explanation: I'm pretty sure! if not thats my bad
Related Questions
Given f(x) = x – 10, what is f(–7)?A. –17 B. –10 C. –7 D. –3
Bob and mark talk about their families. Bob says he has 3 kids, the product of their age is 72. He gives another clue: the sum of the ages of his children. Mark points out there is still not enough information to accurately guess. Finally, bob says, my youngest child called justice . Mark can then correctly determine the ages of bobs children . What are the ages ?
Write expression as a complex number in standard form and show work [(13i)/(1-2i)]
Casey has a job doing valet parking. Casey makes an hourly rate of $4.55 per hour plus tips. Last week Casey worked 26 hours and made $898.55. How much in tips did Casey earn last week? a. $34.56 b. $118.30 c. $157.25 d. $780.25
Answers
or
x =(-14-√-256)/2=-7-8i= -7.0000-8.0000i
Answers
First, invert the 3/10.
3/10 = 10/3
Then multiply.
5/8 • 10/3 = 50/24
50/24 = 25/12
5/8 ÷ 3/10 = 25/12
5/8 x 10/3=
50/24=
25/12
Answers
Rectangle with perimeter 120m has its length and breadth 40 m and 20 m respectively.
Dimension of rectangle : 40 × 20
Given, that perimeter of rectangle is 120 m.
Now, perimeter of rectangle is given by:
P = 2(l+b)
l = Length of rectangle .
b = Breadth of rectangle.
Let the breadth of rectangle be 'x' m.
Then length will be (x+20) m.
Substitute the values in the perimeter formula,
Thus the breadth of rectangle is 20 m.
Length of rectangle is 20 m more than the breadth.
Length = 20 + 20
Length = 40 m.
Therefore the dimensions of rectangle is 40 × 20.
Know more about rectangle,
#SPJ5
120= 2w+40+2w
120= 40+4w
80=4w
w=20
Length:
w+20
20+20
40
Width: 20
So the dimensions are:
Length is 40
Width is 20
Answers
we have...
8
14
21
29
Can you see it now?!
so
The missing sequence number is 38
Find (b+h)(x)
Answers
(b+h)(x)=16x+2
Since we all know the theory that shows that a(x)+b(x)=(a+b)(x), we can use that in this problem. Simply simplify the problem and divide it into 2... b(x) plus h(x). This is simple as we already know the values of these variables so just add both and the sum will be the answer to your problem.
Answers
1. Replace f(x) with y: y = 6x^3 - 3
2. Interchange x and y: x = 6y^3 - 3 x+3 x+3
3. Solve this result for y: y^3 = --------- or y = cube root of -------
-1 6 6
4. Replace y with f (x)