| Problem | Solution |
|---|---|
| Solve the Inequality for x -0.25 square root of x… | Solution: Step 1 Shift all terms without $-0.25\sqrt{x}$ to the opposite side of the inequa… |
| Solve for x (8^(x/2))/(4^(x/3))=2^(-5/2) | Solution: Step 1: Employ the rule of negative exponents to bring $4^{\frac{x}{3}}$ to the… |
| Solve for a cube root of 3a+9 = cube root of 6a+15 | Solution: Step:1 Cube both sides to eliminate the cube roots. $(\sqrt[3]{3a + 9})^3 = (\sqr… |
| Simplify m^8n*m^3n^5 | Solution: Step 1: Combine the exponents of m - Start by combining $m^8$ with $m^3$ using … |
| Describe the Transformation y=-2(x+5)^3 | Solution: Step 1: Identify the base function, which is $y = x^3$. Step 2: Begin exp… |
| Solve for x 3+ cube root of 4x-8=1 | Solution: Step 1 Isolate the cube root term $\sqrt[3]{4x - 8}$ by moving other terms to th… |
| Divide (16a^4-40a^2+24a)/(12a^3) | Solution: Step 1: Extract the common factor $8a$ from the polynomial Step 1.1: Extract… |
| Find the Product (3x^3y^2)(-6y^5) | Solution: Step 1: Combine like terms by adding exponents - Multiply $ y^2 $ by $ y^5 $ us… |
| Evaluate ( square root of 48)/( square root of 27) | Solution: Step 1: Merge the square roots into a single expression: $\sqrt{\frac{48}{27}}$… |
| Simplify ((-(14x)^0y^-7z)^-2)/((y^-3z)^-2) | Solution: Step:1 Begin by simplifying the given expression. Step:1.1 Utilize the rule… |
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