2024 College Algebra Final
Quiz
•
Mathematics
•
12th Grade
•
Practice Problem
•
Medium
+15
Standards-aligned
Claire Bodemann
Used 10+ times
FREE Resource
40 questions
Show all answers
1.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
Use the vertical line test to determine which graph represents a relation that is a function.
2.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
𝑓(−4) = 127
𝑓(−4) = 65
𝑓(−4) = 27
𝑓(−4) = 91
Answer explanation
To find f(-4), substitute -4 into the function: f(-4) = 6(-4)^2 + 6(-4) - 7 = 6(16) - 24 - 7 = 96 - 24 - 7 = 65. Thus, f(-4) = 65.
Tags
CCSS.HSF.IF.A.2
3.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
The function 𝑓(𝑥) is represented below as a graph. Find 𝑓(4)
𝑓(4) = 1
𝑓(4) = 3
𝑓(4) = 2.42
𝑓(4) = 0
Answer explanation
To find f(4), locate x=4 on the graph. The corresponding y-value at this point is 1. Therefore, f(4) = 1 is the correct choice.
Tags
CCSS.HSF.IF.A.2
4.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
Given the piecewise function below, find 𝑓(1).
𝑓(1) = −8
𝑓(1) = 19
𝑓(1) = 12
𝑓(1) = 9
Answer explanation
To find f(1), identify the piece of the piecewise function that applies when x = 1. Evaluating that piece gives f(1) = 12, which matches the correct answer choice.
Tags
CCSS.HSF.IF.A.2
5.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
Answer explanation
To find the domain of f(x), we set the denominator x^2 + 7x - 18 ≠ 0. Factoring gives (x+9)(x-2) = 0, so x ≠ -9 and x ≠ 2. Thus, the domain is (-∞, -9) ∪ (-9, 2) ∪ (2, ∞), which matches the correct choice.
6.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
All real numbers
Answer explanation
The function h(x) = √(-10 - x) requires the expression inside the square root to be non-negative. Thus, -10 - x ≥ 0 leads to x ≤ -10. Therefore, the domain in inequality notation is x ≤ -10.
7.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
Determine the domain and range of the function using the graph below:
Domain: (-1,2)
Range: (-2,2)
Domain: [-2,2]
Range: [-1,2]
Domain: [-1,2]
Range: [-2,2]
Domain: (−∞, ∞)
Range: (−∞, 2]
Answer explanation
The graph shows that the function is defined from -1 to 2, inclusive, giving the domain [-1, 2]. The range extends from -2 to 2, also inclusive, resulting in the range [-2, 2]. Thus, the correct choice is Domain: [-1,2] and Range: [-2,2].
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