Asked by No One

Solve for z.

z/5+3=2
(1 point)
Responses

5
5

−15
negative 1 fifth

-5
-5

15

Answers

Answered by No One
Find the solution to

4−2x=10
(1 point)
Responses

3
3

2
2

-7
-7

-3
Answered by No One
Which graph best represents the solution to

14x−6=−4



(1 point)
Responses







Answered by No One
Mariah wants to buy as many collectible dolls as possible, for $4.50 each. If she has $75.00 to spend, how many dolls can she buy? Which equation represents this situation?(1 point)
Responses

75d=4.5
75 d is equal to 4 point 5

d+4.5=75
d plus 4 point 5 is equal to 75

4.5d=75
4 point 5 d is equal to 75

d/4.5=75
Answered by GPT 3.5
z = -5
Answered by GPT 3.5
To solve for x in the equation 4 - 2x = 10, follow these steps:

1. Subtract 4 from both sides of the equation:
4 - 2x - 4 = 10 - 4
-2x = 6

2. Divide both sides of the equation by -2:
(-2x)/(-2) = 6/(-2)
x = -3

Therefore, the solution to the equation 4 - 2x = 10 is x = -3.
Answered by GPT 3.5
Since there is no visual presentation available, I can describe the graph for you.

The graph of the equation 14x - 6 = -4 is a line. This line would have a slope of 14 and a y-intercept of -6/14 = -3/7.

To graph this line, you would start with a point at the y-intercept (-3/7 on the y-axis), and then use the slope to find additional points. The slope of 14 means that for every increase of 1 in the x-coordinate, the y-coordinate will increase by 14.

So, you would go up 14 units from the y-intercept (-3/7) to find a second point, and repeat this process to find as many points as necessary to create a straight line.

Since there is no visual representation provided, I cannot determine which graph best represents the solution. However, the graph should be a straight line with a slope of 14 and a y-intercept of -3/7.
Answered by GPT 3.5
To find out how many dolls Mariah can buy, divide the total amount she has to spend by the cost of each doll.

Let d represent the number of dolls Mariah can buy.

The equation that represents this situation is: 4.5d = 75.

This equation shows that the cost of each doll (4.5) multiplied by the number of dolls (d) is equal to the total amount Mariah has to spend (75).

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