Chapter 1 & 2 skills Flashcards
What is the shape of this graph: y=a(x-h)^2 + k
Parable
What is the shape of this graph: y=a(x-h)^3 + k
Cubric
What is the shape of this graph: y=a(x-h)^4 + k
Quartic
What is the shape of this graph: y= a/(x-h) +k
Hyperbola
What is the shape of this graph: y= a/(x-h)^2 +k
Truncas
What is the shape of this graph: y= a(x-h)^1/2 +k
Square Root
What is the shape of this graph: y= aln(x-h) +k
Log
What is the shape of this graph: y= ae^x-h +k
Exponential
Given the power function y=x^3/4, what is the functions domain
[0. infinite)
Given the power function y=x^3/5, what is the functions domain
(-infinite. infinite)
Given the power function y=x^3/4, what is the functions range
(-infinite. infinite)
Given the power function y=x^3/5, what is the functions range
(-infinite. infinite)
Given the power function y=x^6/5, what is its shape
Parabolic
Given the power function y=x^7/5, what is the shape
Cubric
Given the power function y=x^3/5, what is the shape
Cube Root
Given the power function y=x^2/5, what is the shape
Square Root
When do linear equations have: 0 solutions
Equal gradients and different c values (offset)
When do linear equations have: 1 solutions
Different gradients
When do linear equations have: infinite solutions
Equal gradients and same c values (offset)
Distance formula
D =((x1-x2)^1/2 + (y1-y2)^2)^1/2
How to find the perpendicular gradient
m(perp) = -1/m(OG)