Answer:
Calculating two points and drawing the line between the two.
Explanation:
To find the y-intercept, put x = 0
y = 2 (0) - 1
y = -1
To find the x-intercept, put y = 0
2x - 1 = 0
2x = 1
x = 1/2
Draw your system of axis. Mark -1 on the y-axis, and 1/2 on the x-axis.
Now draw a line through these two ponts. Add arrows.
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To draw the graph by using points,
let x = -1, then y = 2 (-1) - 1 = -2 - 1 = -3
first point is (-1; -3)
Let x = 0, y = 2 (0) - 1 = -1
Second point is (0; -1)
Let x = 1, y = 2(1) - 1 = 1
Third point is (1; 1)
Plot the three points and draw a line through them. Add arrows to your line.
Answer:
Brand A is more expensive by .02 per ounce
Step-by-step explanation:
To find the cost per ounce, take the cost and divide by the number of ounces
Brand A
1.28/8 =.16 per ounce
Brand B
1.68/12 = .14 per ounce
The difference is .16-.14 = .02 per ounce
15% of 1085/6 =
15/100 * 1085 6/10 =
= 15/100 * 10856/10 =
= 3/100 * 10856/2 (after simplifying numerator of 15 and denominator of 10)
= 3/100 * 5428 =
= 16284/100 =
= <u>162,84</u>
Answer: 15% of 1085.6 is 162,84 (it's correct - I doublechecked it with calculator)
Answer:
48 minutes
Step-by-step explanation:
3 x 6 = 18
8 x 6 = 48
Answer:
Two angles with the same initial and terminal sides but possibly different rotations are called <u>Coterminal</u> angles. Increasing or decreasing the degree measure of an angle in standard position by an integer multiple of <u>360°</u> results in such an angle. Increasing or decreasing the radian measure of an angle in standard position by an integer multiple of <u>2π</u> results in such an angle.
Step-by-step explanation:
Consider the provided information.
Coterminal angles are angles that share the same sides of the initial and terminal. Depending on whether the given angle is in degrees or radians, calculating coterminal angles is as simple as adding or subtracting 360° or 2π to each angle. An angle of θ° is coterminal with angles of θ±360°k, where k is an integer.
Now fill the blanks as shown:
Two angles with the same initial and terminal sides but possibly different rotations are called <u>Coterminal</u> angles. Increasing or decreasing the degree measure of an angle in standard position by an integer multiple of <u>360°</u> results in such an angle. Increasing or decreasing the radian measure of an angle in standard position by an integer multiple of <u>2π</u> results in such an angle.
