How to do this equation x=7-y

Answers

Answer 1

Answer: There is nothing to do with it. If it gives you x=# or y=# then you can plug it in, but otherwise, this is the simplest way to write this equation.
If you want to go further, you can figure out that
y= 7-x
but that's about it.

Answer 2

Answer: x = 7 - y
x - 7 = 7 - 7 - y
x - 7 = -y
x + 7 = y
y = x + 7

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93 is the sum of a number g and 58

Answers

Assuming you are hoping to obtain the value of "g", to solve worded algebra problems like these, it is easier to translate the world problem into a mathematical equation first.

In this case, "93 is the sum of a number g and 58" can be translated to:

93 = g + 58

To find the value of g, it is necessary to isolate g first. To do this, we subtract both sides of the equation by 58:

93 - 58 = g + 58 - 58
93 - 58 = g

Simplifying:
g = 35

Answer:

g=35

Step-by-step explanation:

What is the answer to 10 - 2r for r =5

Answers

10 - 2 x 5 = 10 - 10 = 0

What is an equation of the line that passes through the points (-2,-8) and has a slope of 3?

Answers

The equation of the line that passes through the point (-2,-8) with a slope of 3 is y=3x-2

19x – y – 2z + x + 5y + 2z

Answers

$19x - y - 2z + x + 5y + 2z \n \n (19x + x) + (-y+5y) + (-2z + 2z) \ / \ gather \ like \ terms \n \n 20x + 4y \ / \ simplify \n \n Answer: \fbox {20x + 4y}$

Help me please
!!!!!!!!!!!!!!!

Answers

S is in negative territory. So it is going to take you a distance to get to 0 and move further right to T.

You can do this without a formula just by adding 2 to get to zero and then 14 more to get to T. The distance between S and T is 14 + 2 = 16.

Now we should develop some kind of formula for these questions. When one point is on one side of zero on the number line and the other point is on the other side of zero then the formula for distance is

distance (as a formula for this question) = abs(S) + abs(T)

Distance = abs(-2) + abs(14) = 2 + 14 = 16

When both point are on the same side of zero then the formula becomes

Distance= abs(abs(S) - abs(T) )

For example if S = -2 and T = - 9

Then the distance = abs( abs(-2) - abs(-9) ) = abs(2 - 9) = abs(-7) = 7

If you have not taken abs value, then just take the answer that I have given above.

The distance between S and T:

|-2| + 14

= 2 + 14

= 16

Answer

16 units

Which expression can be used to convert 22 Australian dollars to US dollars

Answers

Answer:

The expression is 1 Australian dólar is equal to 0.67 US dollar

Step-by-step explanation:

To convert australian dollars to US dollar you have to use the currency Exchange that is the conversion rate between this 2 divises.

Now, the currency Exchange is

1 Australian dólar is equal to 0.67 US dollar

So, 22 Australian dollars are 22*0.67= 14.74‬ US dollar

hopefully this helps! let me know if you figured it out (:

To convert the Australian dollars to US dollars you can use the following expression:

$22 AUD × 1 USD / 1.2 AUD

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