Algebra L2-3 Quiz v5
By Sam Schneider
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Last updated about 1 year ago
8 Questions
1 point
1
Question 1
1.
What is the x-intercept of the line 4x-15y=\frac{8}{13} ?
What is the x-intercept of the line 4x-15y=\frac{8}{13} ?
1 point
1
Question 2
2.
Which of the following is an equation for the line shown in the graph below?
Which of the following is an equation for the line shown in the graph below?
1 point
1
Question 3
3.
Which equation is equivalent to y=\frac{1}{3}x+8 ?
Which equation is equivalent to y=\frac{1}{3}x+8 ?
1 point
1
Question 4
4.
Which of the following statements are true about both equations:5x+3y=9 and -2x+y=3?Select all that apply.
Which of the following statements are true about both equations:
5x+3y=9 and -2x+y=3?
Select all that apply.
1 point
1
Question 5
5.
You have $5 to spend at the candy store. Jumbo gummy worms cost $0.25 each, and Frooties cost $0.05 each. Let x be the number of gummy worms you buy and y the number of Frooties. Which equation describes your range of choices for how to spend your $5.00 on those two candies?
You have $5 to spend at the candy store. Jumbo gummy worms cost $0.25 each, and Frooties cost $0.05 each. Let x be the number of gummy worms you buy and y the number of Frooties. Which equation describes your range of choices for how to spend your $5.00 on those two candies?
0.25 points
0.25
Question 6
6.
In the scenario from question #5, what is the maximum number of gummy worms you can buy?
In the scenario from question #5, what is the maximum number of gummy worms you can buy?
0.25 points
0.25
Question 7
7.
In the scenario from question #5, what is the maximum number of Frooties you can buy?
In the scenario from question #5, what is the maximum number of Frooties you can buy?
0 points
0
Question 8
8.
BONUS: (maximum of 2 percentage points)
In the scenario from question #5, you decide you want to spend the same amount of money on each candy (or as close as possible). Write an equation that will help determine the proper ratio of one candy to the other.
BONUS: (maximum of 2 percentage points)
In the scenario from question #5, you decide you want to spend the same amount of money on each candy (or as close as possible). Write an equation that will help determine the proper ratio of one candy to the other.