Name That Function Type
Quiz
•
Mathematics
•
10th Grade
•
Practice Problem
•
Medium
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15 questions
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1.
MULTIPLE CHOICE QUESTION
10 mins • 1 pt
What type of function is this?
The Phone Plan: A cell phone company charges a monthly fee of $30 plus $0.10 for every minute used over 500 minutes. Write an equation to represent the total monthly cost (C) for using m minutes (where m > 500).
Linear
Absolute Value
Exponential
Quadratic
Answer explanation
The total cost C is represented by C = 30 + 0.10(m - 500). This equation is linear because it has a constant rate of change (the $0.10 per minute) and can be expressed in the form y = mx + b.
2.
MULTIPLE CHOICE QUESTION
10 mins • 1 pt
What Type of Function is This?
Walking for Charity: Sarah is participating in a charity walk. She starts 2 miles from the finish line and walks at a constant pace of 3 miles per hour. Write an equation to represent her distance (d) from the finish line after t hours.
Linear
Absolute Value
Exponential
Quadratic
Answer explanation
Sarah's distance from the finish line decreases at a constant rate of 3 miles per hour. This relationship can be expressed as a linear equation, making the function linear.
3.
MULTIPLE CHOICE QUESTION
10 mins • 1 pt
What Type of Function is This?
Cookie Dough Sales: A bakery sells tubs of cookie dough for $8 each. The total revenue (R) the bakery earns is directly proportional to the number of tubs (n) sold. Write an equation to represent the total revenue.
Linear
Absolute Value
Exponential
Quadratic
Answer explanation
The total revenue (R) is directly proportional to the number of tubs (n) sold, which can be expressed as R = 8n. This is a linear relationship, as it forms a straight line when graphed, making 'Linear' the correct choice.
4.
MULTIPLE CHOICE QUESTION
10 mins • 1 pt
What Type of Function is This?
Target Practice: In an archery competition, the target has a bullseye at the center. A participant's score is based on how close their arrow lands to the bullseye. If the ideal distance is 0 cm, write an expression that represents the distance (d) of an arrow from the bullseye, regardless of direction.
Linear
Absolute Value
Exponential
Quadratic
Answer explanation
The distance from the bullseye can be expressed as d = |x|, where x is the distance in any direction. This absolute value function captures the idea of distance, which is always non-negative, making 'Absolute Value' the correct choice.
5.
MULTIPLE CHOICE QUESTION
10 mins • 1 pt
What Type of Function is This?
Temperature Control: A chemical reaction needs to be maintained at a temperature of 150 degrees Celsius. The reaction is considered unstable if the temperature deviates by more than 5 degrees Celsius from the ideal temperature. Write an inequality using absolute value to represent the acceptable range of temperatures (T) for the reaction.
Linear
Absolute Value
Exponential
Quadratic
Answer explanation
The acceptable temperature range is represented by the inequality |T - 150| ≤ 5. This form uses absolute value to express the deviation from the ideal temperature, making 'Absolute Value' the correct type of function.
6.
MULTIPLE CHOICE QUESTION
10 mins • 1 pt
What Type of Function is This?
Manufacturing Error: A machine produces parts with a target length of 25 millimeters. The acceptable error in the length is 0.05 millimeters. Write an absolute value inequality that describes the possible lengths (L) of an acceptable part.
Linear
Absolute Value
Exponential
Quadratic
Answer explanation
The problem involves an acceptable range around a target value, which is best represented by an absolute value inequality. Thus, the correct type of function is Absolute Value.
7.
MULTIPLE CHOICE QUESTION
10 mins • 1 pt
What Type of Function is This?
Investment Growth: John invests $1000 in a savings account that earns 5% interest compounded annually. Write an equation to represent the amount of money (A) John will have in the account after t years.
Linear
Absolute Value
Exponential
Quadratic
Answer explanation
The function representing John's investment growth is exponential because the amount increases by a percentage of the current amount each year, leading to growth that accelerates over time.
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