How to Solve a tricky Exponential Equation!
Автор: Easy-way Maths
Загружено: 2025-12-19
Просмотров: 711
Описание:
Are you ready to tackle a tricky exponential equation? In this video, we dive deep into solving 5^(x+1) - 7^(3x) = 0.
This problem is a fantastic exercise for anyone studying algebra, pre-calculus, or preparing for standardized tests like the SAT or ACT!
When exponents have different bases (like 5 and 7), you can't solve them by simply matching the bases. You need a powerful tool: logarithms! We'll show you the exact steps to isolate the variable x and arrive at the final, precise logarithmic answer.
Watch until the end to master the Logarithm Power Rule and learn how to rearrange complex equations to find x efficiently.
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