Exercises: Drawing graphs of linear functions

For this task you need the following basic knowledge: Lines in coordinate systems

1. Draw the $y$-axis intercept as a point (here $A(0|2)$).

2. Go according to the slope 3 to the right and 2 down and draw the point (here $B(3|0)$).

3. Connect the two points to form a straight line.

For this task you need the following basic knowledge: Lines in coordinate systems

1. Draw the $y$-axis intercept as a point (here $A(0|-4)$).

2. Go according to the slope 1 to the right and 2 up and draw the point (here $B(1|-2)$).

3. Connect the two points to form a straight line.

For this task you need the following basic knowledge: Lines in coordinate systems

1. Draw the $y$-axis intercept as a point (here $A(0|1)$).

2. Go according to the slope 4 to the right and 5 down and draw the point (here $B(4|-4)$).

3. Connect the two points to form a straight line.

For this task you need the following basic knowledge: Lines in coordinate systems

1. Draw the $y$-axis intercept as a point (here $A(0|5)$).

2. Go according to the slope 1 to the right and 4 down and draw the point (here $B(1|1)$).

3. Connect the two points to form a straight line.

For this task you need the following basic knowledge: Lines in coordinate systems

1. The comparison with the general form of the straight line equation , results in: Intercept t=0 and slope $m=-\frac{3}{10}$

2. From the value of the $y$-axis intercept $t=0$ it follows that our line is a line passes through the origin: $A=(0|0)$.

3. Write the slope as a fraction: $-\mathrm{0,3}=-\frac{3}{10}$. Go 10 to the right and 3 down according to the slope. There you find a second point on the line $\text{B}(10|-3)$.

4. The line is drawn through the two points $A$ and $B$.

For this task you need the following basic knowledge: Lines in coordinate systems