What is y=(6)/(5)x+9 written in standard form? Choose 1 answer: (A) -6x+y=9 (B) -6x+5y=9 (C) -6x+y=45 (D) -6x+5y=45

Multiply by 5: First, we multiply both sides of the equation by 5 to eliminate the fraction. 5(y) = 5((6/5)x + 9) This simplifies to: 5y = 6x + 45Move term 6x: Next, we move the term 6x to the left side of the equation to have all terms on one side. -6x + 5y = 45Check answer choices: Now, we check the answer choices to see which one matches our equation. (A) -6x + y = 9 (This is not correct because the coefficient of y is not 5 and the constant term is not 45.) (B) -6x + 5y = 9 (This is not correct because the constant term is not 45.) (C) -6x + y = 45 (This is not correct because the coefficient of y is not 5.) (D) -6x + 5y = 45 (This is correct because it matches the equation we derived.)

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What is
y=(6)/(5)x+9 written in standard form?
Choose 1 answer:
(A)
-6x+y=9
(B)
-6x+5y=9
(C)
-6x+y=45
(D)
-6x+5y=45

What is $y=\frac{6}{5} x+9$ written in standard form? $\newline$ Choose $1$ answer: $\newline$ (A) $-6 x+y=9$ $\newline$ (B) $-6 x+5 y=9$ $\newline$ (C) $-6 x+y=45$ $\newline$ (D) $-6 x+5 y=45$

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Math Problems

Algebra 2

Evaluate rational expressions II

Full solution

Q. What is

y=\frac{6}{5} x+9

written in standard form?

\newline

Choose

1

answer:

\newline

(A)

-6 x+y=9

\newline

(B)

-6 x+5 y=9

\newline

(C)

-6 x+y=45

\newline

(D)

-6 x+5 y=45

Multiply by $5$ : First, we multiply both sides of the equation by $5$ to eliminate the fraction. $\newline$ $5(y) = 5\left(\frac{6}{5}x + 9\right)$ $\newline$ This simplifies to: $\newline$ $5y = 6x + 45$
Move term $6$ x: Next, we move the term $6$ x to the left side of the equation to have all terms on one side. $\newline$ $-6$ x + $5$ y = $45$
Check answer choices: Now, we check the answer choices to see which one matches our equation. $\newline$ (A) $-6x + y = 9$ (This is not correct because the coefficient of $y$ is not $5$ and the constant term is not $45$ .) $\newline$ (B) $-6x + 5y = 9$ (This is not correct because the constant term is not $45$ .) $\newline$ (C) $-6x + y = 45$ (This is not correct because the coefficient of $y$ is not $5$ .) $\newline$ (D) $-6x + 5y = 45$ (This is correct because it matches the equation we derived.)