| Problem | Solution |
|---|---|
| Solve for x cube root of x^2+5x = cube root of 5x… | Solution: Step 1: Cube each side to eliminate the cube roots: $(\sqrt[3]{x^2 + 5x})^3 = (\s… |
| Simplify ((x^(-1/2)y^2)^(-5/4))/(x^2y^(1/2)) | Solution: Step:1 Apply the negative exponent rule $b^{-n} = \frac{1}{b^n}$ to the term $\le… |
| Simplify (ab-b)/a-(ab-a)/b-(a^2-b^2)/(ab) | Solution: Step:1 Break down each expression. Step:1.1 Extract the factor $b$ from $ab … |
| Simplify (5x-15x^2)/(2-6x) | Solution: Step 1 Extract the common factor $5x$ from the numerator $5x - 15x^2$. Step… |
| Graph g(x)=1/5 square root of x-3 | Solution: Step 1: Determine the Domain Identify the domain of $g(x) = \frac{1}{5}\sqrt{x -… |
| Solve for x (x+2)-4=-5+4(x-1) | Solution: Step 1: Begin by isolating the variable term on one side by eliminating constan… |
| Solve for b -1/5b-2/5=-2 | Solution: Step 1: Merge the terms involving $b$ in the equation $- \frac{b}{5} - \frac{2}… |
| Simplify ((-3x^-6y^-1z^-2)/(6x^-2yz^-5))^-2 | Solution: Step 1: Apply the negative exponent rule $b^{-n} = \frac{1}{b^n}$ to move $x^{-6}… |
| Solve for x 25^(-6x-69)=(1/5)^(3x^2+3) | Solution: Step 1: Rewrite the right-hand side of the equation using the same base as the … |
| Find the Inverse f(x)=1/2(x-1)^3 | Solution: Step:1 Express the function $f(x) = \frac{1}{2}(x - 1)^3$ in equation form: $y = … |
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