| Problem | Solution |
|---|---|
| Solve by Factoring 4x^2-64=8x-4 | Solution: Step 1: Rearrange the equation Step 1.1: Subtract $8x$ from both sides $4x^2… |
| Solve for x 2+ square root of x+1- square root of… | Solution: Step:1 Isolate the term with $\sqrt{x + 1}$ on one side of the equation. Ste… |
| Solve for y square root of (y-4)^2=5 | Solution: Step 1: Square both sides to eliminate the square root: $(\sqrt{(y - 4)^2})^2 = 5… |
| Simplify 4/( fourth root of 8m^2) | Solution: Step:1 Rationalize the denominator by multiplying $\frac{4}{\sqrt[4]{8m^2}}$ with… |
| Solve for x 7x(4x^2+6)=4(7x^3+9x-12) | Solution: Step 1: Expand the expression $7x(4x^2+6)$. - **Step 1.1**: Rewrite the equatio… |
| Simplify square root of 14-2 square root of 13* s… | Solution: Step:1 Employ the radical product rule to combine $\sqrt{(14 - 2\sqrt{13}) \cdot … |
| Solve for x 10^(4x+1)>=100^(x-2) | Solution: Step 1: Transform the inequality so that both sides have the same base. $\left(1… |
| Graph y<4x+2 y<-1.5x-3 | Solution: Step:1 Plot the inequality $y < 4x + 2$. Step:1.1 Identify the slope and y-intercept… |
| Simplify the Radical Expression 2 square root of … | Solution: Step 1: Combine the like terms $2 \sqrt{3}$ and $4 \sqrt{3}$ to get $6 \sqrt{3}… |
| Solve for x square root of 4(x-5)^2=40 | Solution: Step 1: Square both sides to eliminate the square root: $(\sqrt{4(x-5)^2})^2 = 4… |
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