Math / Algebra

Question $\begin{aligned} y-12 & =89 \\ y-12+\square & =89+12 \\ y & =\square\end{aligned}$

Studdy Solution

STEP 1

What is this asking? We're given an equation $y - 12 = 89$ and we need to find the value of $y$ .
Basically, what number, when you subtract 12 from it, gives you 89? Watch out! Don't accidentally subtract 12 from 89!
We need to add 12 to both sides to isolate $y$ .

STEP 2

1. Isolate the variable
2. Calculate the result

STEP 3

We have $y - 12 = 89$ .
Our goal is to get $y$ all by itself!

STEP 4

To get $y$ by itself, we need to get rid of that $-12$ .
How do we do that?
By adding its opposite, which is $+12$ , to both sides of the equation!
Remember, what we do to one side, we must do to the other to keep things balanced.
This is like a see-saw; if you add weight to one side, you gotta add the same weight to the other side to keep it level.

STEP 5

$\begin{aligned} y &= 101 \end{aligned}$ Adding $12$ to $-12$ gives us $0$ .
So, we're left with $y = 101$ .

STEP 6

We've found that $y = 101$ .
Let's plug it back into the original equation to double-check!

STEP 7

$101 - 12 = 89$ Boom! It works!

STEP 8

The solution to the equation $y - 12 = 89$ is $y = \mathbf{101}$ .
So, the missing values in the original problem are $12$ and $101$ .

Was this helpful?

Question $\begin{aligned} y-12 & =89 \\ y-12+\square & =89+12 \\ y & =\square\end{aligned}$

Studdy Solution

STEP 1

What is this asking? We're given an equation $y - 12 = 89$ and we need to find the value of $y$ .
Basically, what number, when you subtract 12 from it, gives you 89? Watch out! Don't accidentally subtract 12 from 89!
We need to add 12 to both sides to isolate $y$ .

STEP 2

1. Isolate the variable
2. Calculate the result

STEP 3

We have $y - 12 = 89$ .
Our goal is to get $y$ all by itself!

STEP 4

STEP 5

$\begin{aligned} y &= 101 \end{aligned}$ Adding $12$ to $-12$ gives us $0$ .
So, we're left with $y = 101$ .

STEP 6

We've found that $y = 101$ .
Let's plug it back into the original equation to double-check!

STEP 7

$101 - 12 = 89$ Boom! It works!

STEP 8

The solution to the equation $y - 12 = 89$ is $y = \mathbf{101}$ .
So, the missing values in the original problem are $12$ and $101$ .

Get Studdy

Studdy solves anything!

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

Questiony−12=89y−12+□=89+12y=□\begin{aligned} y-12 & =89 \\ y-12+\square & =89+12 \\ y & =\square\end{aligned}y−12y−12+□y​=89=89+12=□​

Studdy Solution

STEP 1

What is this asking? We're given an equation y−12=89y - 12 = 89y−12=89 and we need to find the value of yyy.Basically, what number, when you subtract 12 from it, gives you 89? Watch out! Don't accidentally subtract 12 from 89!We need to *add* 12 to both sides to isolate yyy.

STEP 2

1. Isolate the variable2. Calculate the result

STEP 3

We have y−12=89y - 12 = 89y−12=89.Our goal is to get yyy all by itself!

STEP 4

STEP 5

y=101\begin{aligned} y &= 101 \end{aligned}y​=101​ Adding 121212 to −12-12−12 gives us 000.So, we're left with y=101y = 101y=101.

STEP 6

We've found that y=101y = 101y=101.Let's plug it back into the original equation to double-check!

STEP 7

101−12=89101 - 12 = 89101−12=89 Boom! It works!

STEP 8

The solution to the equation y−12=89y - 12 = 89y−12=89 is y=101y = \mathbf{101}y=101.So, the missing values in the original problem are 121212 and 101101101.

Get Studdy

Studdy solves anything!

Start learning now

Download Studdy AI Tutor now. Learn with ease and get all help you need to be successful at school.

Question $\begin{aligned} y-12 & =89 \\ y-12+\square & =89+12 \\ y & =\square\end{aligned}$

What is this asking? We're given an equation $y - 12 = 89$ and we need to find the value of $y$ .
Basically, what number, when you subtract 12 from it, gives you 89? Watch out! Don't accidentally subtract 12 from 89!
We need to add 12 to both sides to isolate $y$ .

1. Isolate the variable
2. Calculate the result

We have $y - 12 = 89$ .
Our goal is to get $y$ all by itself!

$\begin{aligned} y &= 101 \end{aligned}$ Adding $12$ to $-12$ gives us $0$ .
So, we're left with $y = 101$ .

We've found that $y = 101$ .
Let's plug it back into the original equation to double-check!

$101 - 12 = 89$ Boom! It works!

The solution to the equation $y - 12 = 89$ is $y = \mathbf{101}$ .
So, the missing values in the original problem are $12$ and $101$ .