0. Justin wants to buy plants for his property, and he can afford to spend at most $480. The local nursery sells holly bushes for $24 each and bayberry shrubs for $20 each. Select all of the combinations of plants of holly bushes and bayberry shrubs that Justin could buy. A. 8 holly bushes and 14 bayberry shrubs B. 11 holly bushes and 11 bayberry shrubs C. 14 holly bushes and 8 bayberry shrubs D. 10 holly bushes and 12 bayberry shrubs E. 12 holly bushes and 10 bayberry shrubs
0. Justin wants to buy plants for his property, and he can afford to spend at most $480. The local nursery sells holly bushes for $24 each and bayberry shrubs for $20 each. Select all of the combinations of plants of holly bushes and bayberry shrubs that Justin could buy. A. 8 holly bushes and 14 bayberry shrubs B. 11 holly bushes and 11 bayberry shrubs C. 14 holly bushes and 8 bayberry shrubs D. 10 holly bushes and 12 bayberry shrubs E. 12 holly bushes and 10 bayberry shrubs
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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
Transcribed Image Text:**Question 10: Plant Purchasing Problem**
Justin wants to buy plants for his property and he can afford to spend at most $480. The local nursery sells holly bushes for $24 each and bayberry shrubs for $20 each.
Select all of the combinations of plants of holly bushes and bayberry shrubs that Justin could buy.
Options:
- **A**: 8 holly bushes and 14 bayberry shrubs
- **B**: 11 holly bushes and 11 bayberry shrubs
- **C**: 14 holly bushes and 8 bayberry shrubs
- **D**: 10 holly bushes and 12 bayberry shrubs
- **E**: 12 holly bushes and 10 bayberry shrubs
Explanation:
You need to verify each combination to see if it matches Justin's budget of $480.
1. **Option A**:
- 8 holly bushes: \( 8 \times 24 = 192 \)
- 14 bayberry shrubs: \( 14 \times 20 = 280 \)
- Total = \( 192 + 280 = 472 \)
2. **Option B**:
- 11 holly bushes: \( 11 \times 24 = 264 \)
- 11 bayberry shrubs: \( 11 \times 20 = 220 \)
- Total = \( 264 + 220 = 484 \)
3. **Option C**:
- 14 holly bushes: \( 14 \times 24 = 336 \)
- 8 bayberry shrubs: \( 8 \times 20 = 160 \)
- Total = \( 336 + 160 = 496 \)
4. **Option D**:
- 10 holly bushes: \( 10 \times 24 = 240 \)
- 12 bayberry shrubs: \( 12 \times 20 = 240 \)
- Total = \( 240 + 240 = 480 \)
5. **Option E**:
- 12 holly bushes: \( 12 \times 24 = 288 \)
- 10 bayberry shrubs: \( 10 \times 20 = 200 \)
- Total = \( 288 + 200 = 488 \)
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