The scatter plot shows the relationship between hours studied and test scores. What type of correlation is shown?
APositive correlation
BNegative correlation
CCannot determine
DNo 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.
Question 4 of 10
TEKS 2A-2HEasy Calc Word Diagram
What is the slope of the line shown?
A1/2
B1
C−1
D2
Explanation
📌 slope = rise/run = (3-(-1))/(2-(-2)) = 4/4 = 1
💡 Positive slope → line goes UP from left to right.
Question 5 of 10
TEKS 5A-5CHard Calc
Solve: 3x+4y=10, 2x−4y=−5
A(2, 1)
B(1, 2)
C(0, 2.5)
D(1, 1.75)
Explanation
📌 Add: 5x=5 → x=1. 3(1)+4y=10 → 4y=7 → y=7/4=1.75
Question 6 of 10
TEKS 5A-5CMedium Calc Word Diagram
The system of equations is graphed below. How many solutions does it have?
AInfinitely many solutions
BOne solution
CNo solution
DTwo solutions
Explanation
📌 The lines are parallel (same slope, different y-intercepts). Parallel lines NEVER intersect → NO solution.
Systems with no solution are called 'inconsistent.'
Question 7 of 10
TEKS 2A-2HMedium Calc Word Diagram
Which line has a negative slope?
AB
BBoth
CNeither
DA
Explanation
📌 Negative slope = line goes DOWN from left to right (↘). Positive slope = line goes UP from left to right (↗). Graph B has negative slope.
Question 8 of 10
TEKS 1A-1GEasy Calc Word Diagram
A cell phone plan charges $30 per month plus $0.10 per text. Which equation represents the monthly cost C for t texts?
AC = 30t + 0.10
BC = 30.10t
CC = 30 + 0.10t
DC = 0.10(30 + t)
Explanation
📌 Fixed cost = $30 (base monthly charge) Variable cost = $0.10 per text = 0.10t Total: C = 30 + 0.10t
💡 This is a linear equation in slope-intercept form: y = mx + b where m = 0.10 and b = 30.
Question 9 of 10
TEKS 5A-5CHard Calc Word
Solve: 2x + 3y = 13, 4x − y = 5
A(3, 2)
B(1, 4)
C(2, 3)
D(4, 1)
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 10 of 10
TEKS 1A-1GMedium Calc Word
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?