slope.
The vertical change in the y-coordinate between two points.
Rise
It can be adapted to different types of transformations by adjusting the coordinates
Variety.
(3^2)^3, where you multiply the exponents.
Power of a Power.
Write 2.3 x 10^5 in standard notation.
0.000023
2x – 3 = 0, 2y = 8, m + 1 = 0, x/2 = 3, x + y = 2, 3x – y + z = 3
No solution
The horizontal change in the x-coordinate between two points.
Run
Students need to analyze the changes in coordinates to determine the transformation rule.
Requires analysis
(3^2)^3 * (3^4), where you add the exponents.
Product of Powers.
Write 8.9 x 10^-3 in standard notation.
0.0089
A linear equation is written in the form _______.
y = mx + c.
A common way to represent a linear equation, where 'm' is the slope and 'b' is the y-intercept.
Slope-Intercept Form (y = mx + b).
Describe the transformation that maps triangle ABC to triangle A'B'C' when given the coordinates of the vertices of both triangles
This allows for various types of transformations, including translations, reflections, rotations, and dilations, and requires students to analyze the changes in coordinates to determine the transformation rule.
(3^2)^3 * (3^4) / 3^6, where you subtract the exponents.
Quotient of Powers.
writte 3.56 × 106 in stander form.
377.36
If you have two points (x1, y1) and (x2, y2) on the line, the slope is calculated as: m = (y2 - y1) / (x2 - x1).
Find the slope (m)