Divide both sides by nine, and we are left with x is equal to negative five. Let's do another one of these, and let's make it a little bit more, a little bit more interesting.

When I had the equation 5x/3=3x-36, I added 36 to both sides which yielded 36+5x/3= 3x. Next, I multiplied both sides by 3 (denominator of 5x/3) and got 36+5x=9x. That gave me a solution of …

Solve exponential equations using exponent properties CCSS.Math: HSA.SSE.B.3, HSN.RN.A, HSN.RN.A.2 Google Classroom You might need: Calculator

Solve exponential equations using exponent properties (advanced) VA.Math: MA.FR.2.d VA.Math.2023: MA.FR.2.d Google Classroom Microsoft Teams You might need: Calculator

Learn how to solve any exponential equation of the form a⋅b^ (cx)=d. For example, solve 6⋅10^ (2x)=48. The key to solving exponential equations lies in logarithms! Let's take a closer look by …

This topic covers: - Radicals & rational exponents - Graphs & end behavior of exponential functions - Manipulating exponential expressions using exponent properties - Exponential …

Expand your algebra superpowers by introducing exponents! Let's build our toolkit that allows us to manipulate exponents algebraically.

Since we're dealing with variables as indices (aka powers, exponents), log_10, log_ (anything), and ln (the natural log) all work because they are inverses of exponential functions.

You are literally looking for the mysterious exponent (the result of these logarithms) that converts the base you're deciding into what originally was there on a side of the equation and doing it …

In this unit, we review exponent rules and learn about higher-order roots like the cube root (or 3rd root). We'll learn how to calculate these roots and simplify algebraic expressions with radicals.