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Algebra 2: Graphing Polynomials

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Section 1

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y = 2ⁿ

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Algebra Math

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6 years ago

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Mar 1, 2020

Cards (22)

Section 1

(22 cards)

y = 2ⁿ

Front

Use "n" instead of "x"

Back

y = x³

Front

Back

y = x³ + 2x² −x −2

Front

Back

c) y = 1/x²

Front

Here is the graph of y = x⁻². Which function is equivalent? a) y = x² b) y = x¹/² c) y = 1/x² d) y = 1/x⁻²

Back

y = x³

Front

Does the graph of y = x⁵ more closely resemble y = x² or y = x³?

Back

y = (x−3)³ + 5

Front

Back

d) y = (x+8)¹/³

Front

The purple function represents y = x³ -8. The inverse function is shown in gold. Which equation represents the inverse? a) y = (x +8)³ b) y = -(x + 2)³ c) y = (x-8)¹/³ d) y = (x+8)¹/³

Back

a) y = x⁻³ and y = x⁻¹/³

Front

This graph represents two functions that are inverse of one another. Which of the following are the two INVERSE functions? a) y = x⁻³ and y = x⁻¹/³ b) y = x³ and y = x¹/³ c) y = x³ and y = x⁻¹/³ d) y = x¹/³ and y = x⁻³

Back

b) y = x¹/³

Front

Which function is shown in green? a) y= x⁵/² b) y= x¹/³ c) y= −x¹/³ d) y = x¹/⁴

Back

y = x³ + (5/2)

Front

Back

y = x³ − 4x

Front

Back

y = x³ − 4

Front

Back

y = x³ + 2

Front

Back

y = x²

Front

Does the graph of y= x⁴ more closely resemble y = x² or y= x³?

Back

a) y = x⁴ − 10x³ +35x² −50x +24

Front

After multiplying the factors, the equation for the function is a) y = x⁴ − 10x³ +35x² −50x +24 b) y = x⁴ −10x³ + 45x² +50x +24 c) y = x⁴ +10x³ +50x² -50x +24 d) y = x⁴ + 2x³ + 3x² + 4x + 5

Back

b) y = x¹/³ and y = x³

Front

This graph represents two functions that are inverse of one another. Which of the following are the two INVERSE functions? a) y = x³ and y = x⁻³ b) y = x¹/³ and y = x³ c) y = x⁻¹/³ and y = x³ d) y = 1/x³ and x¹/³

Back

y = (x−3)³

Front

Back

d) y = x¹/⁴

Front

Which function is shown in gold? a) y= x⁵/² b) y= x¹/³ c) y= −x¹/³ d) y = x¹/⁴

Back

y = −x³

Front

Back

gold

Front

Which function represents y = 2ⁿ⁻³, where n = x? purple gold

Back

y = x³ −(1/2)x² − (15/2)x +9

Front

Back

b) one

Front

Unlike quadratics, cubics must have at least ______ real root(s). a) zero b) one c) two d) three

Back