Betty's Bakery calculates the total price d in dollars for c cupcakes using the equation d=2c. What does 2 mean in this situation? Choose 1 answer: (A) The bakery charges $2 for each cupcake. B The bakery sells 2 cupcakes for a dollar. (c) The bakery sells 2 types of cupcakes.

Understand Units: The equation given is d = 2c, where d represents the total price in dollars and c represents the number of cupcakes. To understand what the number 2 means in this situation, we need to consider the units associated with each variable.Substitute c with 1: If we substitute c with 1 (representing 1 cupcake), we get d = 2 * 1, which simplifies to d = 2. This means that for 1 cupcake, the total price is 2 dollars.Price per Cupcake: Therefore, the number 2 in the equation d = 2c indicates the price per cupcake. This means that for each cupcake, the bakery charges 2 dollars.

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Betty's Bakery calculates the total price
d in dollars for
c cupcakes using the equation
d=2c.
What does 2 mean in this situation?
Choose 1 answer:
(A) The bakery charges
$2 for each cupcake.
B The bakery sells 2 cupcakes for a dollar.
(c) The bakery sells 2 types of cupcakes.

Betty's Bakery calculates the total price $d$ in dollars for $c$ cupcakes using the equation $d=2 c$ . $\newline$ What does $2$ mean in this situation? $\newline$ Choose $1$ answer: $\newline$ (A) The bakery charges $\$ 2$ for each cupcake. $\newline$ (B) The bakery sells $2$ cupcakes for a dollar. $\newline$ (C) The bakery sells $2$ types of cupcakes.

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Q. Betty's Bakery calculates the total price

d

in dollars for

c

cupcakes using the equation

d=2 c

\newline

What does

2

mean in this situation?

\newline

Choose

1

answer:

\newline

(A) The bakery charges

\$ 2

for each cupcake.

\newline

(B) The bakery sells

2

cupcakes for a dollar.

\newline

2

types of cupcakes.

Understand Units: The equation given is $d = 2c$ , where $d$ represents the total price in dollars and $c$ represents the number of cupcakes. To understand what the number $2$ means in this situation, we need to consider the units associated with each variable.
Substitute $c$ with $1$ : If we substitute $c$ with $1$ (representing $1$ cupcake), we get $d = 2 \times 1$ , which simplifies to $d = 2$ . This means that for $1$ cupcake, the total price is $2$ dollars.
Price per Cupcake: Therefore, the number $2$ in the equation $d = 2c$ indicates the price per cupcake. This means that for each cupcake, the bakery charges $2$ dollars.