Answer :
To determine the total charge for the cookies, let's break down the problem step-by-step:
1. Understand the Costs:
- Chocolate chip cookies cost [tex]$1.50 per dozen.
- Lemon frosted cookies cost $[/tex]2.50 per dozen.
2. Define Variables:
- Let [tex]\( c \)[/tex] be the number of dozens of chocolate chip cookies.
- Let [tex]\( L \)[/tex] be the number of dozens of lemon frosted cookies.
- Let [tex]\( T \)[/tex] be the total charge in dollars.
3. Create the Formula:
- To find the total charge ([tex]\( T \)[/tex]), we need to calculate the cost for each type of cookie and then add them together.
- The cost for chocolate chip cookies is [tex]\( 1.50 \times c \)[/tex].
- The cost for lemon frosted cookies is [tex]\( 2.50 \times L \)[/tex].
4. Add the Costs Together:
- The total charge [tex]\( T \)[/tex] is the sum of the cost for the chocolate chip cookies and the lemon frosted cookies:
[tex]\[
T = 1.50c + 2.50L
\][/tex]
Therefore, the correct formula to calculate the total charge is [tex]\( T = 1.50c + 2.50L \)[/tex]. This corresponds to the first option:
[tex]\[ T = 1.50c + 2.50L \][/tex]
1. Understand the Costs:
- Chocolate chip cookies cost [tex]$1.50 per dozen.
- Lemon frosted cookies cost $[/tex]2.50 per dozen.
2. Define Variables:
- Let [tex]\( c \)[/tex] be the number of dozens of chocolate chip cookies.
- Let [tex]\( L \)[/tex] be the number of dozens of lemon frosted cookies.
- Let [tex]\( T \)[/tex] be the total charge in dollars.
3. Create the Formula:
- To find the total charge ([tex]\( T \)[/tex]), we need to calculate the cost for each type of cookie and then add them together.
- The cost for chocolate chip cookies is [tex]\( 1.50 \times c \)[/tex].
- The cost for lemon frosted cookies is [tex]\( 2.50 \times L \)[/tex].
4. Add the Costs Together:
- The total charge [tex]\( T \)[/tex] is the sum of the cost for the chocolate chip cookies and the lemon frosted cookies:
[tex]\[
T = 1.50c + 2.50L
\][/tex]
Therefore, the correct formula to calculate the total charge is [tex]\( T = 1.50c + 2.50L \)[/tex]. This corresponds to the first option:
[tex]\[ T = 1.50c + 2.50L \][/tex]