Illustrative Math - Algebra 2 - Unit 4 - Lesson 18

Posljednje ažuriranje over 3 years ago

A function can be represented with a graph that contains (-2,1) and (1,\frac{1}{64}).
Write an equation of the form g(x)=a*b^{x} to define the function.

F.IF.4

F.LE.4

F.IF.4

F.LE.4

Illustrative Math - Algebra 2 - Unit 4 - Lesson 18

Posljednje ažuriranje over 3 years ago

A function can be represented with a graph that contains (-2,1) and (1,\frac{1}{64}).
Write an equation of the form g(x)=a*b^{x} to define the function.

F.IF.4

F.LE.4

Using the fact that 2^{10}=1024, Tyler estimates that 2^{20} is about 1,000,000, and log_{2}(1,000,000) is about 20. Do you agree with Tyler?

F.IF.4

F.LE.4

Diego wrote: 100*2^{t}=1,000 and Mai wrote: t=log_{2}(\frac{1000}{100}).

This lesson is from Illustrative Mathematics. Algebra 2, Unit 4, Lesson 18. Internet. Available from https://curriculum.illustrativemathematics.org/HS/teachers/3/4/18/index.html ; accessed 27/July/2021.

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Illustrative Math - Algebra 2 - Unit 4 - Lesson 18

A function can be represented with a graph that contains (-2,1) and (1,\frac{1}{64}).Write an equation of the form g(x)=a*b^{x} to define the function.

Illustrative Math - Algebra 2 - Unit 4 - Lesson 18

A function can be represented with a graph that contains (-2,1) and (1,\frac{1}{64}).Write an equation of the form g(x)=a*b^{x} to define the function.

Using the fact that 2^{10}=1024, Tyler estimates that 2^{20} is about 1,000,000, and log_{2}(1,000,000) is about 20. Do you agree with Tyler?

Diego wrote: 100*2^{t}=1,000 and Mai wrote: t=log_{2}(\frac{1000}{100}).

Using the fact that 2^{10}=1024, Tyler estimates that 2^{20} is about 1,000,000, and log_{2}(1,000,000) is about 20. Do you agree with Tyler?

Diego wrote: 100*2^{t}=1,000 and Mai wrote: t=log_{2}(\frac{1000}{100}).

A function can be represented with a graph that contains (-2,1) and (1,\frac{1}{64}).
Write an equation of the form g(x)=a*b^{x} to define the function.

A function can be represented with a graph that contains (-2,1) and (1,\frac{1}{64}).
Write an equation of the form g(x)=a*b^{x} to define the function.