Lesson OVERVIEW of lessons on solving exponential equations
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<H2>OVERVIEW of lessons on solving exponential equations</H2> In this site, there are lessons on solving exponential equations and related problems - <A HREF=https://www.algebra.com/algebra/homework/logarithm/How-to-solve-exponential-equations.lesson>Solving exponential equations</A> - <A HREF=https://www.algebra.com/algebra/homework/logarithm/Solving-advanced-exponential-equations.lesson>Solving advanced exponential equations</A> - <A HREF=https://www.algebra.com/algebra/homework/logarithm/Solving-exponential-inequalities.lesson>Solving exponential inequalities</A> - <A HREF=https://www.algebra.com/algebra/homework/logarithm/Solving-upper-level-exponential-equations.lesson>Solving upper level exponential equations</A> - <A HREF=https://www.algebra.com/algebra/homework/logarithm/Joke-problem-on-solving-exponential-equatioin.lesson>Joke problem on solving exponential equation</A> - <A HREF=https://www.algebra.com/algebra/homework/logarithm/Solving-problems-on-population-growth-using-logistic-function.lesson>Solving problems on population growth using logistic functions</A> <H3>List of lessons with short annotations</H3> <A HREF=https://www.algebra.com/algebra/homework/logarithm/How-to-solve-exponential-equations.lesson>Solving exponential equations</A> <B>Problem 1</B>. Solve an equation {{{9^(x+1)}}} = {{{81^(2x+1)}}}. <B>Problem 2</B>. Solve an equation {{{2^(2x^2+2) = 2^(5x)}}}. <B>Problem 3</B>. Solve an equation {{{(0.5^(x-0.5))/sqrt(2)}}} = {{{2*0.25^(x-1)}}}. <B>Problem 4</B>. Solve an equation {{{9^x+3^(x+1) - 108}}} = {{{0}}}. <B>Problem 5</B>. Solve an equation for x: {{{3^(x+1) - 4}}} + {{{1/3^x}}} = {{{0}}}. <B>Problem 6</B>. Solve an equation {{{3^(2y+1)}}} - {{{13(3^y)}}} + {{{4}}} = {{{0}}}. <B>Problem 7</B>. Solve an equation {{{5^(2x+1) + 25}}} = {{{5^(x+3) + 5^x}}} <B>Problem 8</B>. Solve an equation {{{2*2^(2x)}}} - {{{5*2^x)}}} + {{{2}}} = {{{0}}}. <B>Problem 9</B>. Solve an equation {{{3e^x}}} = {{{5}}} + {{{8e^(-x)}}}. <A HREF=https://www.algebra.com/algebra/homework/logarithm/Solving-advanced-exponential-equations.lesson>Solving advanced exponential equations</A> <B>Problem 1</B>. Solve an equation {{{3^x}}} + {{{3^(x+1)}}} = {{{11^x}}} + {{{11^(x+1)}}}. <B>Problem 2</B>. Solve an equation {{{4^(x+1.5)}}} + {{{9^(x+0.5)}}} = {{{10*6^x}}}. <B>Problem 3</B>. Solve an equation {{{4^x}}} + {{{6^x}}} = {{{9^x}}}. <B>Problem 4</B>. Solve an equation {{{16^sin^2(x)}}} + {{{16^cos^2(x)}}} = {{{10}}}. <B>Problem 5</B>. Solve an equation {{{sqrt(x)^x}}} = {{{x^sqrt(x)}}}. <B>Problem 6</B>. If {{{(x*sqrt(x))^(1/x) = 2}}}, find x. <A HREF=https://www.algebra.com/algebra/homework/logarithm/Solving-exponential-inequalities.lesson>Solving exponential inequalities</A> <B>Problem 1</B>. Solve the following exponential inequality {{{(root(3,10))^(1-2x)}}} > {{{0.1^(2x+1)}}}. <B>Problem 2</B>. Find the smallest positive integer n such that the base ten representation of 2 at the power of n has exactly 500 digits. <A HREF=https://www.algebra.com/algebra/homework/logarithm/Solving-upper-level-exponential-equations.lesson>Solving upper level exponential equations</A> <B>Problem 1</B>. Solve an equation {{{log(9,(4^x-2*18^x))}}} = 2x. <B>Problem 2</B>. Solve for x, {{{9^x}}} = {{{x^6}}}, x > 0. <B>Problem 3</B>. Solve for x, {{{81^x}}} = {{{x^18}}}, x > 0. <B>Problem 4</B>. Find x, {{{3^x}}} = {{{x^9}}}, x > 0. <B>Problem 5</B>. Find x, {{{9^x}}} = {{{x^5}}}, x > 0. <B>Problem 6</B>. Find the solutions to this equation {{{4^sin^2(x)}}} + {{{4^cos^2(x)}}} = {{{3*sqrt(2)}}}. <B>Problem 7</B>. Solve this system of equations {{{2^x}}} + {{{2^y}}} = 40, x + y = 8. Find x and y. <A HREF=https://www.algebra.com/algebra/homework/logarithm/Joke-problem-on-solving-exponential-equatioin.lesson>Joke problem on solving exponential equation</A> <B>Problem 1</B>. Solve this exponential equation and find x: 3^[(x+1)/(x-5)] + 3^[(3x-9)/(x-5)] = 10/3. <B>Problem 2</B>. If x^(x¹⁶) = 16, find x²⁰. <B>Problem 3</B>. If 2^a = 3, 3^b = 2, find 1/(a+1) + 1/(b+1). <A HREF=https://www.algebra.com/algebra/homework/logarithm/Solving-problems-on-population-growth-using-logistic-function.lesson>Solving problems on population growth using logistic functions</A> <B>Problem 1</B>. Assume there is a certain population of fish in a pond whose growth is described by the logistic equation. It is estimated that the carrying capacity for the pond is 1600 fish. Absent constraints, the population would grow by 120% per year. If the starting population is given by P0 = 200, then estimate fish population after one and two years. Use this file/link <A HREF=https://www.algebra.com/algebra/homework/quadratic/lessons/ALGEBRA-I-YOUR-ONLINE-TEXTBOOK.lesson>ALGEBRA-I - YOUR ONLINE TEXTBOOK</A> to navigate over all topics and lessons of the online textbook ALGEBRA-I.