$5X+7Y = 37$ . If $X = 2$ What is Y?

Answer: $Y = \frac{27}{7}$

Step-by-step solution

Step 1: Substitute the value of $X$

We are given the linear equation $5X + 7Y = 37$ and the value $X = 2$ . Substitute $2$ in place of $X$ in the given equation.

Step 2: Simplify and isolate the term with $Y$

Multiply $5$ by $2$ to get $10$ . Then, subtract $10$ from both sides of the equation to isolate the term with $Y$ , which gives $7Y = 27$ .

Step 3: Solve for $Y$

Divide both sides by $7$ to solve for $Y$ . Since $27$ and $7$ share no common factors other than $1$ , the answer is $\frac{27}{7}$ (or $3\frac{6}{7}$ ).

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5X+7Y=375X+7Y = 375X+7Y=37. If X=2X = 2X=2 What is Y?

Step-by-step solution

Step 1: Substitute the value of XXX

Step 2: Simplify and isolate the term with YYY

Step 3: Solve for YYY

$5X+7Y = 37$ . If $X = 2$ What is Y?

Step 1: Substitute the value of $X$

Step 2: Simplify and isolate the term with $Y$

Step 3: Solve for $Y$