Solve Exponent Equation (From Decimals) (Level 1)
This math topic focuses on using logarithms to solve exponential equations where the base and the result are decimal values. It forms part of an introductory unit on logarithms. The problems presented require finding the exponent \( x \) in equations such as \( 2^x = 5.66 \) or \( 8^x = 776.05 \). Multiple choice answers are provided for each question, testing the student's ability to apply logarithms correctly to determine the unknown exponent. This topic enhances understanding of logarithmic functions and their application in solving exponentiation equations where at least one non-integer number is involved.
Work on practice problems directly here, or download the printable pdf worksheet to practice offline.
moreLogarithms - Solve Exponent Equation (From Decimals) Worksheet
| Math worksheet on 'Logarithms - Solve Exponent Equation (From Decimals) (Level 1)'. Part of a broader unit on 'Logarithms - Intro' Learn online: app.mobius.academy/math/units/logarithms_intro/ |
| Use a logarithm to solve for the missing exponent |
| x = 3.1 |
| x = 1.1 |
| x = 2.1 |
| x = 4.1 |
| x = 0.1 |
| Use a logarithm to solve for the missing exponent |
| x = 3.1 |
| x = 1.1 |
| x = 2.1 |
| x = 4.1 |
| x = 5.1 |
| Use a logarithm to solve for the missing exponent |
| x = 5.8 |
| x = 4.8 |
| x = 6.8 |
| x = 3.8 |
| x = 2.8 |
| Use a logarithm to solve for the missing exponent |
| x = 1.6 |
| x = 4.6 |
| x = 2.6 |
| x = 5.6 |
| x = 3.6 |
| Use a logarithm to solve for the missing exponent |
| x = 4.7 |
| x = 5.7 |
| x = 3.7 |
| x = 2.7 |
| x = 6.7 |
| Use a logarithm to solve for the missing exponent |
| x = 5.1 |
| x = 4.1 |
| x = 3.1 |
| x = 1.1 |
| x = 2.1 |
| Use a logarithm to solve for the missing exponent |
| x = 4 |
| x = 5 |
| x = 3 |
| x = 1 |
| x = 2 |