Identify the coefficient of 17xy3z12
A. 3
B. 1
C. 17
D. 12

Answers

Answer 1

Answer: A coefficient is a numerical or constant quantity placed before and multiplying the variable(s) in an algebraic expression. In the question Ïdentify the coefficient of 17xy^3z^12" the correct answer is 17 (option C). The coefficient of 17xy^3z^12 is 17.

Answer 2

Answer: The correct answer is 17.

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A student has some $1 and $5 bills in his wallet he has a total cost of 15 bills that are worth $39 how many of each type of bill does he have

Answers

39 divied 5 = 7.5
7.5 times 39=292.1
$292.1p

You toss 3 fair coins in the air at once.a) List the sample space.
b) What is the probability of getting all 3 heads?
c) What is the probability of getting all 3 tails?
d) What is the probability of getting 1 head and 2 tails?
e) What is the probability of getting 1 tail and 2 heads?
f) What do the probabilities from parts b through e add up to?

Answers

The probability of a head or tail upon flipping is 50-50. THe asnwers are as followsL
a. {HHH, HHT, HTT, TTT, TTH, THH, HTH, THT}b and c. p = 3C3 * 0.5^3 = 0.125d. from a, p = 3/8 = 0.375e. from a, p = 3/8 = 0.375f. 0.875

Let R be the region in the first quadrant bounded by the graph of y=sqrt{x-2} and the line y=2.(a). Find the volume of the solid generated when R is revolved about the x-axis.
(b). Find the volume of the solid generated when R is revolved about the line y=-2.

Answers

Volume of the solid generated when R is revolved about the x-axis is 10π and the volume of the solid generated when R is revolved about the line y = -2 is 40π/3.

What is Graph?

Graph is a mathematical representation of a network and it describes the relationship between lines and points.

The volume of the solid generated when R is revolved about the x-axis,

$V=\int\limits^a_b\pi {y^(2) } \, dx$

where a and b are the x-coordinates of the points of intersection of the curve y = √(x-2) and the line y = 2.

Solving y = √(x-2) and y = 2 for x, we get:

x = 6 and x = 2

Limits of integration are a = 2 and b = 6. Substituting y = √(x-2) into the formula for the volume, we get:

V = $\int\limits^6_2\pi\sqrt{(x-2)^(2) } \, dx$

V= π [(6²/2 - 2(6)) - (2²/2 - 2(2))]

=10π

Volume of the solid generated when R is revolved about the x-axis is 10π.

b. The volume of the solid generated when R is revolved about the line y = -2

$V=\int\limits^a_b\pi {(y+2)^(2) } \, dx$

Substituting y = √(x-2) into the formula for the volume, we get:

$V=\int\limits^2_6\pi (√(x-2)+2)^(2) \, dx$

We can simplify this by using the identity:

V =40π/3

Therefore, the volume of the solid generated when R is revolved about the line y = -2 is 40π/3.

Hence, Volume of the solid generated when R is revolved about the x-axis is 10π and the volume of the solid generated when R is revolved about the line y = -2 is 40π/3.

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A.) Find the volume of the solid generated when R is revolved about the x-axis.

Hailey ran a few laps. D(n) models the duration (in seconds) of the time it took for Hailey to run her n lap. When did her lap duration increase

Answers

Answer:

during the 7th and the 9th lap

Step-by-step explanation:

I just did it

Answer:

2 hours

Step-by-step explanation:

Screen Shot 2020-05-18 at 9.51.50 AM
Screen Shot 2020-05-18 at 9.57.43 AM

Answers

Answer:

there is nothing there

Step-by-step explanation:

literally

Answe

Step-by-step explanation:

Each hour, the number of bacteria in Dr. Nall’s petri dish tripled. What percent is the population compared to the population the hour before?A. 3%
B. 30%
C. 130%
D. 300%