| Problem | Solution |
|---|---|
| Solve for x (3x-4b)+(7b+2x)=13b | Solution: Step 1: Combine like terms Combine $3x$ and $2x$ to get $5x$. Combine $-4b$ and $… |
| Evaluate (1/(125^(2/3))) | Solution: Step 1: Express 125 as a power of 5: $\frac{1}{(5^3)^{\frac{2}{3}}}$. Ste… |
| Solve the System of Equations 3(2x-y)=24 -6x+8y=-… | Solution: Step 1: Isolate $x$ in the equation $-6x + 8y = -14$. Step 1.1: Remov… |
| Simplify 2/(2x)-(6x)/(4y^2) | Solution: Step 1: Simplify each term individually. Step 1.1: Reduce common factors. … |
| Solve for x 2 = cube root of x | Solution: Step 1: Express the given equation in a different form: $x^2 = \sqrt[3]{x}$. … |
| Simplify ( square root of x^3)/( cube root of y^5) | Solution: Step:1 Break down the numerator. Step:1.1 Extract $x^{2}$ from the expressi… |
| Find the First Term a_n=((n+4)!)/((n+5)!) | Solution: Step 1: Insert the value of $n$ to determine the first term $a_{1} = \frac{(1 +… |
| Simplify ((3x^-5y^2)^0)/((4x^-3y^2)^-2) | Solution: Step:1 Invert the base with a negative exponent in the denominator to the numerat… |
| Solve the System of Inequalities -3x-3y>=-18 -x<=… | Solution: Step 1 Isolate $y$ in the inequality $-3x - 3y \geq -18$. Step 1.1 Add $3… |
| Simplify ((8x^-3y)^-1)/(2x^2y^-1) | Solution: Step:1 Apply the negative exponent rule $b^{-n} = \frac{1}{b^n}$ to transpose $\l… |
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