Solving Exponential Equations Worksheet With Answers Pdf
Questions: 0
Start
Description

File name: Solving Exponential Equations Worksheet With Answers Pdf

Rating: 4.7/5 (Based on 2253 votes)

32959 downloads

========================

Solving Exponential Equations Worksheet With Answers Pdf

========================




















Solve each exponential equation. b. 24 e. 96 f. 12 37 j. 9 23 50 Solve each exponential equation. c. 2(5X)- 2x-1 k. 9(23 3xv1 50 -7 = 57 81 d. h.)=18 3-x.2 +4 31) +14 68 23 . Solve the exponential equation using ANY METHOD. Give answers as exact values. Show all work. This is one way to solve exponential equations. Steps for Solving Using Common Bases: 1. Find a common base for both sides of the equation. 2. Rewrite each base as a power of the common . Solve each exponential equation. b. 24 e. 96 f. 12 37 j. 9 23 50 Solve each exponential equation. c. 2(5X)- 2x-1 k. 9(23 3xv1 50 -7 = 57 81 d. h.)=18 3-x.2 +4 31) +14 68 23 27 16 — 9-x.4 x 1 25X*2 (4 xy3 16 53X-2 Solve each exponential equation. c. g. k. o. c. k. 27 -5 16 d. d. h. 16 = 16 — 65 45 2x.2 25 Exponential Equations Worksheet #1 Name_____ Solve the Exponential Equation. () Author: Brooklyn Eve Punziano Created Date: 3/4/ AM. Create your own worksheets like this one with Infinite Algebra 2. Free trial available at Logarithms are a powerful problem-solving tool and can be used to solve exponential equations in situations when bases cannot be related. In this method you simply use an appropriate logarithm to undo the exponent and isolate x, or you use the properties of logarithms to pull x down and solve for it. Below we will look at examples of each. Worksheet by Kuta Software LLCSolve each equation. Round your answers to the nearest ten-thousandth. 11) 4x = 72 12) eb - 2 = 12 13) er - 7 = 57 14) r + 2 = 48 CLASS EXAMPLES: Solve each equation. (LOGS ON BOTH SIDES) 15) log 4 (b2 + 11) = log 4 (b + 2) 16) ln (x + 4) + ln3 = ln63 17) log 6 9 - log 6 (x - 2) = log 6 ) log (x2 + 9. EXPONENTIAL FUNCTIONS WORD. PROBLEMS WORKSHEET (WITH ANSWERS) 1. The population of a small town can be modelled by the exponential function. P(t) = (), where t represents the number of years since the current population count. a) In the equation provided, what does represent? What does represent?.