| Problem | Solution |
|---|---|
| Simplify (12c^24d^10)/(2c^8d^3)-13c^16d^7 | Solution: Step 1: Simplify each term individually. Step 1.1: Reduce the common facto… |
| Simplify (i square root of 1 2/3)/(i square root … | Solution: Step 1: Convert the mixed number to an improper fraction. - A mixed number can b… |
| Simplify the Radical Expression cube root of 64^2 | Solution: Step 1: Compute the square of $64$. This gives us $\sqrt[3]{64^2} = \sqrt[3]{40… |
| Solve for X 3X^2-7X+4=0 | Solution: Step 1 Use grouping to factor the quadratic equation. Step 1.1 Identify t… |
| Simplify (4x)^2(b^3) | Solution: Step 1: Utilize the power of a product rule on $(4x)^2$ to get $(4^2)(x^2)b^3$.… |
| Write Using Positive Exponents x^4y^-2 | Solution: Step 1: Apply the rule for negative exponents, which states that $a^{-n} = \frac{… |
| Simplify the Radical Expression fourth root of 12… | Solution: Step 1 Express 1296 as a square of 36. $\sqrt[4]{\frac{1296}{25}} = \sqrt[4]{\fr… |
| Solve for n 8/11(n-10)=64 | Solution: Step:1 Isolate the fraction by multiplying both sides of the equation by $\frac{1… |
| Find the Intersection y>1/2x-1 y<=-2x+6 | Solution: Step:1 Reorganize the first inequality to isolate $y$. Step:1.1 Position $x$… |
| Rationalize the Denominator (5x)/( cube root of x) | Solution: Step:1 To rationalize the denominator of $\frac{5x}{\sqrt[3]{x}}$, multiply by $… |
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