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To solve a linear equation, isolate the variable by doing the same operation to both sides. First simplify each side: distribute to remove parentheses and combine like terms. Then move all terms containing to one side and all constant terms to the other by adding or subtracting. Finally divide by the coefficient of . For example, if you reach , divide both sides by to get . Check your answer by substituting it back into the original equation.
Curated
18| # | Title | Difficulty | Tags | |
|---|---|---|---|---|
| 935 | Cyclic Sum Ratio Identity | Deep | ||
| 940 | Eliminant of a symmetric system | Deep | ||
| 942 | Quadratic ratios from cyclic definitions | Deep | ||
| 948 | Relations among three fractional expressions | Deep | ||
| 965 | Prove proportion identity | Deep | ||
| 966 | Continued proportion identity | Deep | ||
| 995 | Planetary Attraction and Satellite Revolutions | Deep | ||
| 1201 | Product of $2n$ factors with omega | Deep | ||
| 1298 | Homogeneous Radical Equation | Deep | ||
| 1299 | Radical Equation with Parameters | Deep | ||
| 1430 | Product of adjacent binomial coefficients | Deep | ||
| 1433 | Sum of products of binomial coefficients | Deep | ||
| 1496 | Middle Term Coefficient Identity | Deep | ||
| 1497 | Expansion Form of Cubic Power | Deep | ||
| 1503 | Quadratic form ratios | Deep | ||
| 1504 | Product identity for cofactors | Deep | ||
| 1533 | Sum of Squares of Alternating Coefficients | Deep | ||
| 1897 | A joint work problem | Deep |