Presentation is loading. Please wait.

Presentation is loading. Please wait.

Jeopardy 100 Condense 500 300 200 400 100 Expand 500 300 200 400 100 Simplify 500 300 200 400 100 Solve Exponential 500 300 200 400 100 Solve Logs 500.

Published byPhebe Gallagher Modified over 9 years ago

Similar presentations

Presentation on theme: "Jeopardy 100 Condense 500 300 200 400 100 Expand 500 300 200 400 100 Simplify 500 300 200 400 100 Solve Exponential 500 300 200 400 100 Solve Logs 500."— Presentation transcript:

1

2 Jeopardy 100 Condense 500 300 200 400 100 Expand 500 300 200 400 100 Simplify 500 300 200 400 100 Solve Exponential 500 300 200 400 100 Solve Logs 500 300 200 400 100 Mixed Review 500 300 200 400

3 Simplify – 100 Answer: 1.43 NEXT QUESTION

4 Simplify – 200 Answer: NEXT QUESTION

5 Simplify – 300 Answer: -3 NEXT QUESTION

6 Simplify – 400 Answer: x NEXT QUESTION

7 Simplify – 500 Answer: ln5 – 2 NEXT QUESTION

8 Expand – 100 Answer: NEXT QUESTION

9 Expand – 200 Answer: NEXT QUESTION

10 Expand – 300 Answer: NEXT QUESTION

11 Expand – 400 Answer: NEXT QUESTION

12 Expand – 500 Answer: NEXT QUESTION

13 Condense – 100 Answer: NEXT QUESTION

14 Condense – 200 Answer: NEXT QUESTION

15 Condense – 300 Answer: NEXT QUESTION

16 Condense – 400 Answer: NEXT QUESTION

17 Condense – 500 Answer: NEXT QUESTION

18 Solving Logarithmic Equations – 100 Solve: Answer: x = 7 NEXT QUESTION

19 Solving Logaritmic Equations – 200 Solve: Answer: x = 8 NEXT QUESTION

20 Solving Logarithmic Equations – 300 Answer: NEXT QUESTION Solve:

21 Solving Logarithmic Equations – 400 Solve: Answer: x = 5 NEXT QUESTION

22 Solving Logarithmic Equations – 500 Solve: Answer: No solutions! NEXT QUESTION

23 Solve Exponential Equations – 100 Answer: x = -3 NEXT QUESTION Solve:

24 Solve Exponential Equations – 200 Answer: NEXT QUESTION Solve:

25 Solve Exponential Equations – 300 Answer: NEXT QUESTION Solve:

26 Solve Exponential Equations – 400 Answer: NEXT QUESTION Solve:

27 Solve Exponential Equations – 500 Answer: x = -2, 3 NEXT QUESTION Solve:

28 Mixed Review – 100 Answer: NEXT QUESTION Solve:

29 Mixed Review – 200 Solve: Answer: NEXT QUESTION

30 Mixed Review – 300 Answer: NEXT QUESTION Solve:

31 Mixed Review – 400 Answer: NEXT QUESTION Solve:

32 Mixed Review – 500 Answer: 0.33 NEXT QUESTION Solve:

33 Daily Double

34

Download ppt "Jeopardy 100 Condense 500 300 200 400 100 Expand 500 300 200 400 100 Simplify 500 300 200 400 100 Solve Exponential 500 300 200 400 100 Solve Logs 500."

Similar presentations

Logarithmic Equations Unknown Exponents Unknown Number Solving Logarithmic Equations Natural Logarithms.

Logarithmic Equations Unknown Exponents Unknown Number Solving Logarithmic Equations Natural Logarithms.
Solving Exponential Equations Using Logarithms

Solving Exponential Equations Using Logarithms
3.3 Properties of Logarithms Change of Base. When solve for x and the base is not 10 or e. We have changed the base from b to 10. WE can change it to.

3.3 Properties of Logarithms Change of Base. When solve for x and the base is not 10 or e. We have changed the base from b to 10. WE can change it to.
Logarithmic Functions TS:Making Decisions After Reflection and Review.

Logarithmic Functions TS:Making Decisions After Reflection and Review.
Logarithm Jeopardy 100 300 500 300 500 100 300 500 100 300 500 100 300 500 The number e Expand/ Condense LogarithmsSolving More Solving FINAL.

Logarithm Jeopardy The number e Expand/ Condense LogarithmsSolving More Solving FINAL.
LOGS EQUAL THE The inverse of an exponential function is a logarithmic function. Logarithmic Function x = log a y read: “x equals log base a of y”

LOGS EQUAL THE The inverse of an exponential function is a logarithmic function. Logarithmic Function x = log a y read: “x equals log base a of y”
1. Use a property of logarithms to evaluate log 3 9 2 2. Use log 5 ≈ 0.699 and log 6 ≈ 0.778 to approximate the value of log 150. 3. Expand ln 7 3 2x 4.

1. Use a property of logarithms to evaluate log Use log 5 ≈ and log 6 ≈ to approximate the value of log Expand ln 7 3 2x 4.
Warm - up.

Warm - up.
7-5 Logarithmic & Exponential Equations

7-5 Logarithmic & Exponential Equations
LAWS OF LOGARITHMS SECTION 5.6. Why do we need the Laws? To condense and expand logarithms: To Simplify!

LAWS OF LOGARITHMS SECTION 5.6. Why do we need the Laws? To condense and expand logarithms: To Simplify!
2. Condense: ½ ln4 + 2 (ln6-ln2)

2. Condense: ½ ln4 + 2 (ln6-ln2)
THE LAWS OF LOGARITHMS Patterns & Relations #3. Prerequisites.

THE LAWS OF LOGARITHMS Patterns & Relations #3. Prerequisites.
EQ: How do you use the properties of exponents and logarithms to solve equations?

EQ: How do you use the properties of exponents and logarithms to solve equations?
TODAY IN ALGEBRA 2.0…  REVIEW: 7.5 Expand and Condense LOGs  COMPLETE: HW #6  Learning Target: 7.6 You will solve exponential equations by changing.

TODAY IN ALGEBRA 2.0…  REVIEW: 7.5 Expand and Condense LOGs  COMPLETE: HW #6  Learning Target: 7.6 You will solve exponential equations by changing.
4.4 Solving Exponential and Logarithmic Equations.

4.4 Solving Exponential and Logarithmic Equations.
Solving Exponential and Logarithmic Equations Section 8.6.

Solving Exponential and Logarithmic Equations Section 8.6.
Solving Exponential and Logarithmic Equations Section 6.6 beginning on page 334.

Solving Exponential and Logarithmic Equations Section 6.6 beginning on page 334.
$100 $200 $300 $400 Write log 2 9 = x in exponential form What is… … … 2 x = 9.

$100 $200 $300 $400 Write log 2 9 = x in exponential form What is… … … 2 x = 9.
Laws of Logarithms 5.6. Laws of Logarithms O If M and N are positive real numbers and b is a positive number such that b  1, then O 1. log b MN = log.

Laws of Logarithms 5.6. Laws of Logarithms O If M and N are positive real numbers and b is a positive number such that b  1, then O 1. log b MN = log.
8.3-4 – Logarithmic Functions. Logarithm Functions.

8.3-4 – Logarithmic Functions. Logarithm Functions.

Similar presentations

Ads by Google