A car rental costs $25 per day plus $0.15 per mile. If the total cost is $70 for one day, how many miles were driven?
A300
B200
C250
D350
Explanation
📌 70 = 25 + 0.15m 45 = 0.15m m = 300 miles
Question 6 of 10
TEKS 5A-5CHard Calc
Solve: 3x+4y=10, 2x−4y=−5
A(1, 1.75)
B(2, 1)
C(0, 2.5)
D(1, 2)
Explanation
📌 Add: 5x=5 → x=1. 3(1)+4y=10 → 4y=7 → y=7/4=1.75
Question 7 of 10
TEKS 5A-5CHard Calc Word
Solve: 2x + 3y = 13, 4x − y = 5
A(3, 2)
B(4, 1)
C(2, 3)
D(1, 4)
Explanation
📌 From eq2: y = 4x − 5 Substitute: 2x + 3(4x−5) = 13 → 2x + 12x − 15 = 13 → 14x = 28 → x = 2 y = 4(2) − 5 = 3
Question 8 of 10
TEKS 2A-2HEasy Calc Word Diagram
What is the slope of the line shown?
A−1
B2
C1
D1/2
Explanation
📌 slope = rise/run = (3-(-1))/(2-(-2)) = 4/4 = 1
💡 Positive slope → line goes UP from left to right.
Question 9 of 10
TEKS 5A-5CMedium Calc Word Diagram
The graph shows two lines. What is the solution to the system?
A(0, 1)
B(2, 3)
C(3, 0)
D(1, 2)
Explanation
📌 The solution is where the lines intersect = (1, 2). Verify: y = x + 1 → 2 = 1 + 1 ✓ y = −x + 3 → 2 = −1 + 3 ✓
Question 10 of 10
TEKS 4A-4CMedium Calc Word Diagram
The scatter plot shows the relationship between hours studied and test scores. What type of correlation is shown?
APositive correlation
BCannot determine
CNo correlation
DNegative correlation
Explanation
📌 Points trend upward from left to right → positive correlation. As hours studied increases, test score increases. The trend line slopes upward → positive relationship.