Math IB SL 32S: Functions Unit Test Flashcards
What is the Degree and name of this polynomial function? y = 1x^5 - 2x^4 + 2x^3 - 8x^2 + 5x + 1
Degree: 5 Name: Quintic
How does a double zero pass through the graph?
The graph has a turning point on the x-axis
What is the Degree and name of this polynomial function? y = 3
Degree: 0 Name: Constant
What does a graph look like when a function has an Even degree with a positive leading coefficient?
(E-pilepsephy makes you high) Even degree with positive leading coefficient is ⇧⇧ Note: (E-pilepsephy makes you high) Even degree with positive leading coefficient is ⇧⇧ (E-lectronegative is double down) Even degree with negative leading coefficient is ⇩⇩ (O-P is positive in the end but the beginning is opposite) Odd degree with positive leading coefficient is ⇩⇧ (O-N is negative in the end but the beginning is opposite) Odd degree with negative leading coefficient is ⇧⇩
How does a single zero pass through the graph?
The graph just passes through the x-axis
What is the Degree and name of this polynomial function? y = 3x^2 - 7x + 1
Degree: 2 Name: Quadratic
What does a graph look like when a function has an Odd degree with positive leading coefficient?
(O-P is positive in the end but the beginning is opposite) Odd degree with positive leading coefficient is ⇩⇧ Note: (E-pilepsephy makes you high) Even degree with positive leading coefficient is ⇧⇧ (E-lectronegative is double down) Even degree with negative leading coefficient is ⇩⇩ (O-P is positive in the end but the beginning is opposite) Odd degree with positive leading coefficient is ⇩⇧ (O-N is negative in the end but the beginning is opposite) Odd degree with negative leading coefficient is ⇧⇩
What is the Degree and name of this polynomial function? y = 3x + 2
Degree: 1 Name: Linear
How does a triple zero pass through the graph?
The graph passes through the x-axis but flattens out within one unit of the zero.
What does a graph look like when a function has an Odd degree with negative leading coefficient?
(O-N is negative in the end but the beginning is opposite) Odd degree with negative leading coefficient is ⇧⇩ Note: (E-pilepsephy makes you high) Even degree with positive leading coefficient is ⇧⇧ (E-lectronegative is double down) Even degree with negative leading coefficient is ⇩⇩ (O-P is positive in the end but the beginning is opposite) Odd degree with positive leading coefficient is ⇩⇧ (O-N is negative in the end but the beginning is opposite) Odd degree with negative leading coefficient is ⇧⇩
What is the Degree and name of this polynomial function? y = 3x^4 - 6x^2 - x + 4
Degree: 4 Name: Quartic
What does a graph look like when a function has an Even degree with negative leading coefficient?
(E-lectronegative is double down) Even degree with negative leading coefficient is ⇩⇩ Note: (E-pilepsephy makes you high) Even degree with positive leading coefficient is ⇧⇧ (E-lectronegative is double down) Even degree with negative leading coefficient is ⇩⇩ (O-P is positive in the end but the beginning is opposite) Odd degree with positive leading coefficient is ⇩⇧ (O-N is negative in the end but the beginning is opposite) Odd degree with negative leading coefficient is ⇧⇩
What is the Degree and name of this polynomial function? y= 5x^3 - 7x^2 + x + 1
Degree: 3 Name: Cubic
When you are graphing this equation: y = -3x² + 1, what will it look like?
When you are graphing this equation: y = 3x² + 1, what will it look like?
When you are graphing this equation: y = -x⁷ + 3x² + 1, what will it look like?
When you are graphing this equation: y = x⁷ + 3x² + 1, what will it look like?
What the approach of the graph look like when you are graphing this: y = (x + 5)
What the approach of the graph look like when you are graphing this: y = (x + 5)²
What the approach of the graph look like when you are graphing this: y = (x + 5)³
