Question

ricardo runs act tutoring camps he used to hold three sessions at 50$ per session but recently changed his buisness plan now each camp consists of sux sessions at 34$ per session how much money will he make per camo under his new buissnes plan use the diffrence of two squares find the amount
A. 400
B.150
C.596
D.204

Answer 1

To find out how much money Ricardo will make per camp under his new business plan, we need to calculate the total amount for the new format:

1. **Old plan**:
- Number of sessions: 3
- Price per session: $50
- Total for old plan = 3 sessions × $50 = $150

2. **New plan**:
- Number of sessions: 6
- Price per session: $34
- Total for new plan = 6 sessions × $34 = $204

Now, let's calculate the difference using the formula for the difference of squares:

\[
a^2 - b^2 = (a - b)(a + b)
\]

Here, we can treat \(a\) as 204 (the total for the new plan) and \(b\) as 150 (the total for the old plan).

To apply the difference of squares, we calculate \(a - b\) and \(a + b\):

- \(a - b = 204 - 150 = 54\)
- \(a + b = 204 + 150 = 354\)

Now, substitute into the difference of squares formula:

\[
204 - 150 = (54)(354)
\]

However, we are simply interested in the total amount Ricardo will make per camp under his new business plan:

- Total = **$204**

So, the final answer is:

**D. 204**.

Answer 2

Are you sure

Answer 3

Let's review the calculations step by step to ensure accuracy.

1. **Old Plan**:
- Number of sessions: 3
- Price per session: $50
\[
\text{Total for old plan} = 3 \times 50 = 150
\]

2. **New Plan**:
- Number of sessions: 6
- Price per session: $34
\[
\text{Total for new plan} = 6 \times 34 = 204
\]

Thus, under the new business plan, Ricardo makes **$204** per camp.

Now, regarding the use of the difference of squares, it seems I misunderstood your request related to it. The difference of squares is typically used in a different context, and since you were interested in the total revenue per camp, my calculation of $204 is the correct amount for the new plan.

So the final answer remains:

**D. 204**.

If you meant something else by using the difference of squares, please clarify so I can assist further!