Te reo Māori terms
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Master Teaching Guide coverage for this objective.
NA5-9
NZC26-P4-ALG-ER-K-Y9-07NZC26-P4-ALG-ER-P-Y9-07
Resources
- Alpha textbook: Coordinate patterns, Ex 18.01, pg 280-281
- CorbettMaths on straight-line graphQuestions PDF · Answers
- Beta: Plotting co-ordinates, Ex 13.01, pgs 230 & 231
- Beta: Drawing line from equation, Ex 13.02, pg 233
- Beta: Gradients, Ex 13.03 to Ex 13.06, pgs 235 & 239
- Beta: Intercept of lines, Ex 13.07 to Ex 13.08, pgs 240 & 241
- Beta: Horizontal and vertical lines, Ex 13.09, pg 243
- Beta: Applying straight-line rules, Ex 13.10, pgs 244 to 246
Terminology
- gradient
- y-intercept
- straight-line graph
- substitution
Task goals
- Draw straight-line graphs supplied in y=mx+c form using a table of values.
- Draw straight-line graphs by plotting the y-intercept and stepping with the gradient as rise over run.
- Choose denominator-sized runs for fractional gradients so plotted coordinates remain exact.
- Interpret decimal gradients as equivalent fractions and draw horizontal equations y=c.
- Verify a finished line with a third point found by substitution.
Where this fits
What leads into this objective, and where it goes next.
Before

Finding x- and y-intercepts

Sketching a Straight Line from Its Equation

Forming equations of given straight line graph (using y=mx+c)
You are here

Drawing straight-line from given equation
In the equation of a line y = mx + c, m and c represent constants (they are unchanging), y and x can vary, and all the values of x and y that satisfy the equation create an infinite number of points that form the line.
Statement▸
Interpreting rules of the form y = mx + c and using a combination of substitution and tables to plot points from the linear graph, connecting the points to form a line
Statement▸
Also under NA5-9:
For teachers
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