Algebra 2 7-2 Independent Practice: Properties of Exponential Functions

Last updated over 3 years ago

7 Nsɛmmisa

A.SSE.1.b

F.BF.1.b

A.CED.2

A.SSE.1.b

A.CED.2

A.SSE.1.b

Laabri

Algebra 2 7-2 Independent Practice: Properties of Exponential Functions

Last updated over 3 years ago

7 Nsɛmmisa

Asemmisa {{asɛmmisaAhyɛnsode}}

For the function
y = -2 \cdot 3^x, identify the transformation from the parent function
y = 3^x.

A.CED.2

A.SSE.1.b

Asemmisa {{asɛmmisaAhyɛnsode}}

For the function
y = \frac{1}{2}(9)^x, identify the transformation from the parent function
y = 9^x.

A.CED.2

A.SSE.1.b

Asemmisa {{asɛmmisaAhyɛnsode}}

For the function
y = 7^(x-5), identify the transformation from the parent function
y = 7^x.

A.CED.2

A.SSE.1.b

Asemmisa {{asɛmmisaAhyɛnsode}}

For the function
y = 5^{x}+ 3, identify the transformation from the parent function
y = 5^x.

A.CED.2

A.SSE.1.b

F.BF.1.b

Asemmisa {{asɛmmisaAhyɛnsode}}

Reasoning: Is investing $2000 in an account that pays 5% annual interest compounded continuously the same as investing half that amount, $1000, at 4% and the other half, $1000, 6%, each compounded continuously? Would both investment strategies yield the same outcome? Explain.
You may use the canvas to help illustrate your response.

A.CED.2

A.SSE.1.b

Asemmisa {{asɛmmisaAhyɛnsode}}

Reflection: Math Success

A.CED.2

A.SSE.1.b

Asemmisa {{asɛmmisaAhyɛnsode}}

For the function
y = -2 \cdot 3^x, identify the transformation from the parent function
y = 3^x.

A.CED.2

A.SSE.1.b

Asemmisa {{asɛmmisaAhyɛnsode}}

For the function
y = \frac{1}{2}(9)^x, identify the transformation from the parent function
y = 9^x.

A.CED.2

A.SSE.1.b

Asemmisa {{asɛmmisaAhyɛnsode}}

For the function
y = 7^(x-5), identify the transformation from the parent function
y = 7^x.

A.CED.2

A.SSE.1.b

Asemmisa {{asɛmmisaAhyɛnsode}}

For the function
y = 5^{x}+ 3, identify the transformation from the parent function
y = 5^x.

A.CED.2

A.SSE.1.b

Asemmisa {{asɛmmisaAhyɛnsode}}

Reasoning: Is investing $2000 in an account that pays 5% annual interest compounded continuously the same as investing half that amount, $1000, at 4% and the other half, $1000, 6%, each compounded continuously? Would both investment strategies yield the same outcome? Explain.
You may use the canvas to help illustrate your response.

Asemmisa {{asɛmmisaAhyɛnsode}}

Algebra 2 7-2 Independent Practice: Properties of Exponential Functions

Algebra 2 7-2 Independent Practice: Properties of Exponential Functions

For the function y = -2 \cdot 3^x, identify the transformation from the parent functiony = 3^x.

For the function y = \frac{1}{2}(9)^x, identify the transformation from the parent functiony = 9^x.

For the function y = 7^(x-5), identify the transformation from the parent functiony = 7^x.

For the function y = 5^{x} + 3, identify the transformation from the parent functiony = 5^x.

Reflection: Math Success

For the function y = -2 \cdot 3^x, identify the transformation from the parent functiony = 3^x.

For the function y = \frac{1}{2}(9)^x, identify the transformation from the parent functiony = 9^x.

For the function y = 7^(x-5), identify the transformation from the parent functiony = 7^x.

For the function y = 5^{x} + 3, identify the transformation from the parent functiony = 5^x.

Reflection: Math Success

For the function
y = -2 \cdot 3^x, identify the transformation from the parent function
y = 3^x.

For the function
y = \frac{1}{2}(9)^x, identify the transformation from the parent function
y = 9^x.

For the function
y = 7^(x-5), identify the transformation from the parent function
y = 7^x.

For the function
y = 5^{x}+ 3, identify the transformation from the parent function
y = 5^x.

For the function
y = -2 \cdot 3^x, identify the transformation from the parent function
y = 3^x.

For the function
y = \frac{1}{2}(9)^x, identify the transformation from the parent function
y = 9^x.

For the function
y = 7^(x-5), identify the transformation from the parent function
y = 7^x.

For the function
y = 5^{x}+ 3, identify the transformation from the parent function
y = 5^x.