12/7/2022-HW More Properties and Solving Logarithms cloned 12/7/2022

1

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

1

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

1

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

1

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

1

(condense the subtraction process inside the parentheses first using the quotient property, then condense the 1/2 power..will make this much easier...think order of operations this time)

Condense the expression into a single logarithm. Simplify if possible.

1

Expand each expression.

1

Expand each expression.

1

Expand each expression.

1

Expand each expression.

1

Solve each equation. Check for extraneous solutions.
use x= in your answer

1

Solve each equation. Check for extraneous solutions.
use x= in your answer

1

Condense and Solve each equation. Check for extraneous solutions.
use x= in your answer

1

Condense and Solve. Check for extraneous solutions.
use x= in your answer

1

Condense and Solve. Check for extraneous solutions.
use x= in your answer

1

Solve each equation. Check for extraneous solutions.
use x= in your answer (use a comma to separate your answers)

1

Condense and Solve. Check for extraneous solutions.
use x= in your answer

1

Solve each equation. Check for extraneous solutions.
use x= in your answer

1

Solve each equation. Be sure to isolate the log first. Check for extraneous solutions.
use x= in your answer

1

Condense and Solve each equation. Check for extraneous solutions.
use x= in your answer

1

Convert the exponential to a logarithm.
this means to input your answer as a logarithm using:

1

Use the converstion you found in #20 and find x using change of base (see notes from 3/15).

Round your answers to 4 places beyond the decimal (if necessary).
use x= in your answer

REVIEW

Required

1

Given the function:
What is h?

Required

1

Given the function:
What is k?

Required

1

Given the function:
What is a?

Required

1

Given the function:
What is b?

1

Graph the function:

1

Given the function:
What is the domain? (in interval form)

1

Given the function:
What is the range? (in interval form)

1

Given the function:
If the function increasing or decreasing?

1

Given the function:
What is the end behavior?

1

Given the function:
What is the end behavior?

1

Solve:
use x= in your answer

1

Solve:
use x= in your answer

1

upload your pages of work here--page 1

1

upload your pages of work here--page 2

1

upload your pages of work here--page 3

1

12/7/2022-HW More Properties and Solving Logarithms cloned 12/7/2022

Power first, product second, quotient third!!Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!Condense the expression into a single logarithm. Simplify if possible.

(condense the subtraction process inside the parentheses first using the quotient property, then condense the 1/2 power..will make this much easier...think order of operations this time)Condense the expression into a single logarithm. Simplify if possible.

Expand each expression.

Expand each expression.

Expand each expression.

Expand each expression.

Solve each equation. Check for extraneous solutions.use x= in your answer

Solve each equation. Check for extraneous solutions.use x= in your answer

Condense and Solve each equation. Check for extraneous solutions.use x= in your answer

Condense and Solve. Check for extraneous solutions.use x= in your answer

Condense and Solve. Check for extraneous solutions.use x= in your answer

Solve each equation. Check for extraneous solutions.use x= in your answer (use a comma to separate your answers)

Condense and Solve. Check for extraneous solutions.use x= in your answer

Solve each equation. Check for extraneous solutions.use x= in your answer

Solve each equation. Be sure to isolate the log first. Check for extraneous solutions.use x= in your answer

Condense and Solve each equation. Check for extraneous solutions.use x= in your answer

Convert the exponential to a logarithm. this means to input your answer as a logarithm using:

Use the converstion you found in #20 and find x using change of base (see notes from 3/15). Round your answers to 4 places beyond the decimal (if necessary).use x= in your answer

REVIEW

Given the function:What is h?

Given the function:What is k?

Given the function:What is a?

Given the function:What is b?

Graph the function:

Given the function:What is the domain? (in interval form)

Given the function:What is the range? (in interval form)

Given the function:If the function increasing or decreasing?

Given the function:What is the end behavior?

Given the function:What is the end behavior?

Solve:use x= in your answer

Solve:use x= in your answer

upload your pages of work here--page 1

upload your pages of work here--page 2

upload your pages of work here--page 3

upload your pages of work here--page 4

Power first, product second, quotient third!!Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!Condense the expression into a single logarithm. Simplify if possible.

(condense the subtraction process inside the parentheses first using the quotient property, then condense the 1/2 power..will make this much easier...think order of operations this time)Condense the expression into a single logarithm. Simplify if possible.

Expand each expression.

Expand each expression.

Expand each expression.

Expand each expression.

Solve each equation. Check for extraneous solutions.use x= in your answer

Solve each equation. Check for extraneous solutions.use x= in your answer

Condense and Solve each equation. Check for extraneous solutions.use x= in your answer

Condense and Solve. Check for extraneous solutions.use x= in your answer

Condense and Solve. Check for extraneous solutions.use x= in your answer

Solve each equation. Check for extraneous solutions.use x= in your answer (use a comma to separate your answers)

Condense and Solve. Check for extraneous solutions.use x= in your answer

Solve each equation. Check for extraneous solutions.use x= in your answer

Solve each equation. Be sure to isolate the log first. Check for extraneous solutions.use x= in your answer

Condense and Solve each equation. Check for extraneous solutions.use x= in your answer

Convert the exponential to a logarithm. this means to input your answer as a logarithm using:

Use the converstion you found in #20 and find x using change of base (see notes from 3/15). Round your answers to 4 places beyond the decimal (if necessary).use x= in your answer

REVIEW

Given the function:What is h?

Given the function:What is k?

Given the function:What is a?

Given the function:What is b?

Graph the function:

Given the function:What is the domain? (in interval form)

Given the function:What is the range? (in interval form)

Given the function:If the function increasing or decreasing?

Given the function:What is the end behavior?

Given the function:What is the end behavior?

Solve:use x= in your answer

Solve:use x= in your answer

upload your pages of work here--page 1

upload your pages of work here--page 2

upload your pages of work here--page 3

upload your pages of work here--page 4

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

(condense the subtraction process inside the parentheses first using the quotient property, then condense the 1/2 power..will make this much easier...think order of operations this time)

Condense the expression into a single logarithm. Simplify if possible.

Solve each equation. Check for extraneous solutions.
use x= in your answer

Solve each equation. Check for extraneous solutions.
use x= in your answer

Condense and Solve each equation. Check for extraneous solutions.
use x= in your answer

Condense and Solve. Check for extraneous solutions.
use x= in your answer

Condense and Solve. Check for extraneous solutions.
use x= in your answer

Solve each equation. Check for extraneous solutions.
use x= in your answer (use a comma to separate your answers)

Condense and Solve. Check for extraneous solutions.
use x= in your answer

Solve each equation. Check for extraneous solutions.
use x= in your answer

Solve each equation. Be sure to isolate the log first. Check for extraneous solutions.
use x= in your answer

Condense and Solve each equation. Check for extraneous solutions.
use x= in your answer

Convert the exponential to a logarithm.
this means to input your answer as a logarithm using:

Use the converstion you found in #20 and find x using change of base (see notes from 3/15).

Round your answers to 4 places beyond the decimal (if necessary).
use x= in your answer

Given the function:
What is h?

Given the function:
What is k?

Given the function:
What is a?

Given the function:
What is b?

Given the function:
What is the domain? (in interval form)

Given the function:
What is the range? (in interval form)

Given the function:
If the function increasing or decreasing?

Given the function:
What is the end behavior?

Given the function:
What is the end behavior?

Solve:
use x= in your answer

Solve:
use x= in your answer

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

Power first, product second, quotient third!!

Condense the expression into a single logarithm. Simplify if possible.

(condense the subtraction process inside the parentheses first using the quotient property, then condense the 1/2 power..will make this much easier...think order of operations this time)

Condense the expression into a single logarithm. Simplify if possible.

Solve each equation. Check for extraneous solutions.
use x= in your answer

Solve each equation. Check for extraneous solutions.
use x= in your answer

Condense and Solve each equation. Check for extraneous solutions.
use x= in your answer

Condense and Solve. Check for extraneous solutions.
use x= in your answer

Condense and Solve. Check for extraneous solutions.
use x= in your answer

Solve each equation. Check for extraneous solutions.
use x= in your answer (use a comma to separate your answers)

Condense and Solve. Check for extraneous solutions.
use x= in your answer

Solve each equation. Check for extraneous solutions.
use x= in your answer

Solve each equation. Be sure to isolate the log first. Check for extraneous solutions.
use x= in your answer

Condense and Solve each equation. Check for extraneous solutions.
use x= in your answer

Convert the exponential to a logarithm.
this means to input your answer as a logarithm using:

Use the converstion you found in #20 and find x using change of base (see notes from 3/15).

Round your answers to 4 places beyond the decimal (if necessary).
use x= in your answer

Given the function:
What is h?

Given the function:
What is k?

Given the function:
What is a?

Given the function:
What is b?

Given the function:
What is the domain? (in interval form)

Given the function:
What is the range? (in interval form)

Given the function:
If the function increasing or decreasing?

Given the function:
What is the end behavior?

Given the function:
What is the end behavior?

Solve:
use x= in your answer

Solve:
use x= in your answer