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The solution of an equation is the set of all values that, when substituted for unknowns, make an equation true. For equations having one unknown, raised to a single power, two fundamental rules of algebra, including the additive property and the multiplicative property, are used to determine its solutions.
An algebraic solution or solution in radicals is a closed-form expression, and more specifically a closed-form algebraic expression, that is the solution of an algebraic equation in terms of the coefficients, relying only on addition, subtraction, multiplication, division, raising to integer powers, and the extraction
when x= 1 =→ y=-3(1)-6 = -3-6=-9. Or the pair (1,-9) is a solution. When x= 2 =→ y= -3(2)-6= -12. Or the pair (2,-12) is a solution. When x= -3 =→ y=-3(-3)-6 = 3. When x= -2 =→ y= -3(-2)-6= 0\\
First you must find the solutions to the equation. This can be done either by using the quadratic formula or by simply finding two numbers whose sum is 5 and whose product is -24 and factoring the equation into (x + 8)(x 3) = 0. The solutions to the equation are therefore -8 and 3, giving a sum of -5.
0:00 2:37 Suggested clip Finding solutions in an interval for a basic equation involving sine or YouTubeStart of suggested client of suggested clip Finding solutions in an interval for a basic equation involving sine or
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