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VikaD [51]
3 years ago
14

Combing like terms? 4(1.75y-3.5)+1.25y

Mathematics
2 answers:
Delicious77 [7]3 years ago
7 0

Answer:

8.25y-14

Step-by-step explanation:

The given expression is 4(1.75y-3.5)+1.25y

Distribute 4 over the parenthesis

4\cdot1.75y+4\cdot(-3.5)+1.25y\\\\=7y-14+1.25y

Now. group the like terms

(7y+1.25y)-14

Finally combine the like terms

8.25y-14

Therefore, the simplified expression is 8.25y-14

neonofarm [45]3 years ago
6 0
First you gotta distribute.
4 (1.75y - 3.5) + 1.25y
4 * 1.75 y = 7
4* (-3.5) = (-14)

7y - 14 + 1.25y
Combine like terms
8.25y - 14
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2 years ago
Solve for x.<br> 9(x - 2) = 18<br> o x=0<br> X = 16/9<br> x = 20/9
iragen [17]

Answer:

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Step-by-step explanation:

9(x - 2) = 18

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3 years ago
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Graph the system of inequalities to show all possible solutions.<br> {y&lt;3x-2<br> {y ≥ -x+3
Semmy [17]

Answer:

see attachment for graph

Step-by-step explanation:

< or > : dashed line

≤ or ≥ : solid line

< or ≤ : shade below the line

> or ≥ : shade above the line

<u>To graph the line y < 3x-2</u>

Rewrite the equation as: y = 3x - 2

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when x = 3,  y = 3(3) - 2 = 7  →  (3, 7)

Plots the found points (0, -2) and (3, 7).

Draw a straight, dashed line through the points.

<u>To graph the line y ≥ -x + 3</u>

Rewrite the equation as: y = -x + 3

Find two points on the line:

when x = 0,  y = -(0) + 3 = 3  →  (0, 3)

when x = 3,  y = -(3) + 3 = 0  →  (3, 0)

Plots the found points (0, 3) and (3, 0).

Draw a straight, solid line through the points.

Shade above the solid line and below the dashed line to the right of where the two lines intersect.  <u>The shaded area is the area of all possible solutions</u>.

5 0
1 year ago
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Solve the system of equations. If a system has one unique solution, write the solution set. Otherwise, determine the number of s
Sauron [17]

The value of x, y and z from the system of equation are -1, -8 and 5 respectively.

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<h3>System of Equation</h3>

To solve this problem, we have to solve the system of equation using substitution method.

From equation (iii)

2z = 10\\z = 5

let us substitute the value of z into equation (ii)

-3y + 7z = 59\\z = 5\\-3y + 7(5) = 59\\-3y + 35 = 59\\-3y = 59 - 35\\-3y = 24\\y = -8

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From the calculation above, the value of x, y and z are -1, -8 and 5 respectively.

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6 0
2 years ago
The poInt (-3,2) is on the line given by which equation
sergejj [24]
There are an infinite amount of equations that pass through a single point. You must provide the slope or y-intercept to get a single equation. 

Hope that clarifies. 
8 0
3 years ago
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