Graphing
Absolute Value
Rate of Change
Linear Equations
Classroom Knowledge
100

What is the equation for slope intercept form when graphing?

y = mx + b

100

What is the absolute value of |-25|?

25

100

Given two coordinates: (5,5)(10,10), what is the rate of change? HINT: there is an equation you must use to solve.

ROC: 1

100

Solve for x.

-2x - 12= 24

x=-18

100

What is the current benchmark we are learning?

*student must say it*

200

What is the standard form equation for graphing linear equations?

Ax + By = C
200

In mathematics, what does absolute value mean?

The distance from zero that a number is on the number line. Absolute value will never be negative.

200

What does rate of change mean in mathematics?

The percentage change in value over a defined period of time.

200

Solve for y.

-4y + 16=-28

x=11

200

What is the current task (lesson) for the week?

*student must say it*
300

What is the "y" value for x + 3y= -6, when x=-6?

y=-2

300

Solve.

x - 4= -2

No solution; Distance can not be negative.

300

What is the equation for rate of change?

Change in y over the change in x.

300

Solve for a.

3a - 9= -27

a=-6

300

What does the "HOUNDS" acronym stand for?

Honest, Optimistic, United, Nice, Determined, & Successful

400

In the equation, y= -2x + 4, what is the slope?

-2

400

Solve.

y + 2 = 6

y=4

y=-8

400

Given the values below, find the rate of change.

X: 2,4,6,8,10

Y: 1,2,3,4,5

ROC: 1/2

400

Solve for b.

5b - 25= -125

b=-20

400

What is the classroom mission?

We will align as one thourhg the laws of division.

Promote positivity thorugh our addition.

Conquer a few substractions.

All while multiplying as scholars.

500

What are the 2 different axis's when graphing?

X-axis & Y-axis

500

In an absolute value equation, a + b = c, what does the b & c stand for?

b= midpoint

c= distance

500

Given the values below, find the rate of change.

Y: 3,6,9,12,15

X: 1,10,19,28,37

ROC: 1/3

500

Solve for t.

-3t - 18= -30

t=4

500

What do is homework due every week?

Fridays!
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