Cooper is going on vacation and taking his dog Pickles along. Pickles eats 3 cups of Hungry Hound dog food each day. Cooper wants to know how many days he can feed Pickles from a 15-cup bag of Hungry Hound. Which equation can Cooper use to find the number of days d he can feed Pickles from the bag. Choices: (A)d/3 = 15 (B)3d = 15 (C)d + 3 = 15 (D)d - 3 = 15 Solve this equation for d to find the number of days Cooper can feed Pickles. ____ days

Identify Equation: First, let's figure out the right equation to use. Pickles eats 3 cups a day, so for d days, he will eat 3d cups. We need to find d such that 3d equals the total cups in the bag, which is 15. So, the equation is 3d = 15. Solve Equation: Now, solve the equation 3d = 15. Divide both sides by 3 to isolate d. d = 15 / 3 d = 5.

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Cooper is going on vacation and taking his dog Pickles along. Pickles eats $3$ cups of Hungry Hound dog food each day. Cooper wants to know how many days he can feed Pickles from a $15$ -cup bag of Hungry Hound. $\newline$ Which equation can Cooper use to find the number of days $d$ he can feed Pickles from the bag. $\newline$ Choices: $\newline$ (A) $\frac{d}{3} = 15$ $\newline$ (B) $3d = 15$ $\newline$ (C) $d + 3 = 15$ $\newline$ (D) $d - 3 = 15$ $\newline$ Solve this equation for $d$ to find the number of days Cooper can feed Pickles. $\newline$ ____ days $\newline$

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Q. Cooper is going on vacation and taking his dog Pickles along. Pickles eats

3

cups of Hungry Hound dog food each day. Cooper wants to know how many days he can feed Pickles from a

15

-cup bag of Hungry Hound.

\newline

Which equation can Cooper use to find the number of days

d

he can feed Pickles from the bag.

\newline

Choices:

\newline

(A)

\frac{d}{3} = 15

\newline

(B)

3d = 15

\newline

(C)

d + 3 = 15

\newline

(D)

d - 3 = 15

\newline

Solve this equation for

d

to find the number of days Cooper can feed Pickles.

\newline

____ days

\newline

Identify Equation: First, let's figure out the right equation to use. Pickles eats $3$ cups a day, so for $d$ days, he will eat $3d$ cups. We need to find $d$ such that $3d$ equals the total cups in the bag, which is $15$ . So, the equation is $3d = 15$ .
Solve Equation: Now, solve the equation $3d = 15$ . Divide both sides by $3$ to isolate $d$ . $\newline$ $d = \frac{15}{3}$ $\newline$ $d = 5$ .