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2 years ago

10

A president, vice-president, and secretary will be chosen from a committee of 8 members. In how many different ways can the thre

e people be chosen from the committee?
36

84

212

336

1 answer:

Rzqust [24]2 years ago

3 0

212, if I’m wrong I’m very sorry.

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The rate of change is ____.<br><br>A.-4<br><br>B.-1<br><br>C.1<br><br>D.4

scZoUnD [109]

Answer: -4

Explanation: To find the rate of change, notice that the y values in the

table decrease by 4 each time and the x values increase by 1 each time.

Therefore, the rate of change, or the <em>change in y </em><em>/</em><em> change in x </em>is 4/-1 or -4.

7 0

3 years ago

Read 2 more answers

I need help ASAP <br><br><br> -2x^2+x<br><br> 9-25x^2+8x<br><br> X^5+x^3-x^2-1

nika2105 [10]

Answer:

For $-2x^2+x$ , Leading coefficient is -2, Degree is 2, Constant term is 0

For $9-25x^2+8x$ , Leading coefficient is -25, Degree is 2, Constant term is 9

For $x^5+x^3-x^2-1$ , Leading coefficient is 1, Degree is 5, Constant term is -1

Step-by-step explanation:

Given:

Polynomials:

$-2x^2+x\\9-25x^2+8x\\x^5+x^3-x^2-1$

To find: leading coefficient, constant term and degree

Solution:

Leading coefficient is the coefficient of the variable with the highest power.

Degree is the highest power of the variable.

The term of degree 0 is the constant term of a polynomial.

For $-2x^2+x$ ,

Leading coefficient is -2

Degree is 2

Constant term is 0

For $9-25x^2+8x$

Leading coefficient is -25

Degree is 2

Constant term is 9

For $x^5+x^3-x^2-1$

Leading coefficient is 1

Degree is 5

Constant term is -1

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3 years ago

Increase 12 1/2 cm by 25 mm

nadezda [96]

Change the 12 and 1/2 cm to mm which is 125mm + 25mm = 150mm

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2 years ago

Tell how you rename fractions greater than 1 as mixed numbers as fractions greater than 1.

alex41 [277]

For example...
if you have a mixed fraction 1 1/2, and change it to fraction greater than one, it would be 3/2 (which is 1 or 2/2 + 1/2)

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3 years ago

Part of a tiling design is shown. The center is a regular hexagon. A square is on each side of the hexagon, and an equilateral t

VMariaS [17]

1,119.6 in. the answer is c my diddle.

Find the area of the hexagon which is 259.81

Find the area of the squares which is (6)100

Find the area of the triangles which was (6)43.3

259.81 + 600 + 259.8

519.6 + 600 = 1119.6

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3 years ago