WorksheetsSAGUTIN MO NA AKO!
Total questions: 20
Worksheet time: 1hrs 16mins
It determines the end behavior of a graph.
vertical line test
horizontal line test
leading coefficient test
Based on the illustration, how are you going to describe the graph?
A. It falls to left
B. It rises to the right and left
C. It falls to the left and rises to the right
What are the x-intercepts of the graph of 𝑦 = (𝑥 – 3) (𝑥 + 1) (𝑥 − 1)?
A. -3, 1, -1
B. 1, 3, -1
C. 3, 1, -1
The volume of a cube is 64 𝑐𝑚3. What is the length of its edge?
A. 4cm
B. 4m
C. 4mm
If 𝑃 (𝑥) = 𝑥4 – 4𝑥2 + 3𝑥 + 2, then (3)= _____.
A. 56
B. 59
C. 62
A car manufacturer determines that the company’s profit, P, can be modeled by the function(𝑥) = 𝑥4 + 2𝑥 – 3, where 𝑥 represents the number of cars sold. What is the profit when 𝑥 = 150? Evaluate the function for the given number of cars sold.
A. 506, 250, 297 cars
B. 506, 250, 287 cars
C. 506, 250, 277 cars
Given the illustration below. Solve for angle MQL, if arc MKL is equal to 238°.
A. 53 °
B. 119 °
C. 122°
Describe the illustration below.
A. BC is a tangent line perpendicular to AD.
B. BC is a tangent line perpendicular to DC.
C. BC is a tangent line that intersect line AD.
A company’s profit in thousands of 𝑝𝑒𝑠𝑜𝑠 is determined by the function 𝑃 (𝑥) = −𝑥 (𝑥 – 10) ( – 30) where 𝑥 stands for the number of branches it operates. How much profit does the company make if it operates 20 branches?
A. Php2000.00
B. Php3000.00
C. Php4000.00
These are tangents that intersect the segment joining the centers of the two circles.
A. Common tangent
B. Common Internal tangent
C. Common external tangent
The measure of the arc that formed by two adjacent arc.
A. Angle Addition Postulate
B. Arc Addition Postulate
C. Addition Postulate
It is the longest chord that passes through the center of a circle.
A. Chord
B. Diameter
C. Secant
Given arc XS = 196 and arc WR = 92, solve for angle 1.
A. 52°
B. 92°
C. 196°
Given segment DC = 16 and segment GC = 5, solve for the measure of tangent line EC.
165
55
45
It is the distance around the circle or simply the perimeter of a circle.
A. circumference
B. area of a circle
C. perimeter
Solve for the perimeter of a circular table given the measure of its diameter is 5 meter.
A. 5 meter
B. 5π meter
C. 15. 7 meter
The area of a pizza that Jessy bough it 81π inches. Solve for the measure of its cut from center to any point on the circle.
A. 9 inches
B. 18 inches
C. 81 inches
This theorem tells that it is the ratio of the circumference and diameter of a circle.
A. Area Theorem
B. Circumference Theorem
C. Pi Theorem
Given the illustration, an inscribed angle ABC. Solve for the value of the angle if its intercepted arc AC measures 100°.
A. 50°
B. 100°
C. 150°
In a pizza, a cut from the center of one of its pieces measures 55°. Solve for the measure of its intercepted arc.
A. 27.5°
B. 55°
C. 110°
