QuestionRead the following description of a relationship:
Hakim received a large bag of candy for his birthday. He ate 7 pieces on his birthday and ate 3 pieces each day after.
Let $d$ represent the number of days since Hakim's birthday and $p$ represent the number of pieces of candy Hakim has eaten.
Use the function $p=3 d+7$ to find the value of $p$ when $d=1$ . $p=$ Submit

Studdy Solution

STEP 1

1. Hakim received a large bag of candy for his birthday.
2. He ate 7 pieces on his birthday.
3. He ate 3 pieces each day after his birthday.
4. $d$ represents the number of days since Hakim's birthday.
5. $p$ represents the number of pieces of candy Hakim has eaten.
6. The function $p = 3d + 7$ models the relationship between $d$ and $p$ .
7. We need to find the value of $p$ when $d = 1$ .

STEP 2

1. Understand the function and its components.
2. Substitute the given value of $d$ into the function.
3. Calculate the value of $p$ .

STEP 3

Understand the function and its components.
The function $p = 3d + 7$ indicates that Hakim eats 3 pieces of candy for each day after his birthday, and he initially ate 7 pieces on his birthday.

STEP 4

Substitute the given value of $d$ into the function.
We are given $d = 1$ . Substitute $d = 1$ into the function:
$p = 3(1) + 7$

STEP 5

Calculate the value of $p$ .
Perform the multiplication first:
$p = 3 \times 1 + 7$ $p = 3 + 7$
Add the numbers:
$p = 10$
The value of $p$ when $d = 1$ is:
$\boxed{10}$

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