3. Solve (5)*4 = (3*)*+7 4. Solve log3 (2r-3) = log, (20x-54) 5. Solve log₁ (3x + 4) - log, 18 = log₁ (+39) - log, 92 6. Solve log(²-182-162) 43,046, 721 = 4 Note: 218r - 162 is the base of the logarithm.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.6: Exponential And Logarithmic Equations
Problem 40E
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9:54
MHF4U-Ch67-ThinkingAssignment
1. Solve -4(9) +28(3²) - 15 = 4(3²) + 11
2. Solve 4(23) -81 (22) +276 (2) - 64 = 0
3. Solve (5) 4 (3*)*+7
4. Solve log3(2x-3) = log, (20x-54)
5. Solve log₁ (3x + 4) – loga 18 = log₁ (+39) – log, 9r
6. Solve log(2-182-162) 43, 046, 721 = 4
Note: ²18r - 162 is the base of the logarithm.
Transcribed Image Text:9:54 MHF4U-Ch67-ThinkingAssignment 1. Solve -4(9) +28(3²) - 15 = 4(3²) + 11 2. Solve 4(23) -81 (22) +276 (2) - 64 = 0 3. Solve (5) 4 (3*)*+7 4. Solve log3(2x-3) = log, (20x-54) 5. Solve log₁ (3x + 4) – loga 18 = log₁ (+39) – log, 9r 6. Solve log(2-182-162) 43, 046, 721 = 4 Note: ²18r - 162 is the base of the logarithm.
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