
Tag: Fundamentals in Algebra Solution


Solution: Find the value of A in the equation: (x^2+4x+10)/(x^3+2x^2+5x) = A/x+B(2x+2)/(x^2+2x+5)+C/(x^2+2x+5)

Solution: Resolve (x+2)/(x^2-7x+12) into partial fraction

Solution: Solve for y in the equations: x/(b-c) = y/(a-c) = z/(a-b)

Solution: Solve for x in the equation x = (b^2-4b+16)(b^2-16)/(b^3+64)

Solution: Simplify: 7^(a+2) – 8(7)^(a+1) + 5(7)^a + 49(7)^(a-2)
![Solution: Simplify: {x^(2/3) [x^(-1/3) y^(-1/2) (x^2 y^(-2) )^(-2/3) ]^(1/2) }^6 Solution: Simplify: {x^(2/3) [x^(-1/3) y^(-1/2) (x^2 y^(-2) )^(-2/3) ]^(1/2) }^6](https://pinoybix.org/wp-content/uploads/2016/07/solution-math-fundamentals-algebra14-1.png)
Solution: Simplify: {x^(2/3) [x^(-1/3) y^(-1/2) (x^2 y^(-2) )^(-2/3) ]^(1/2) }^6

Solution: Simplify the following equation: 5x/(2x^2+7x+3) – (x+3)/(2x^2-3x-2) + (2x+1)/(x^2+x-6)

Solution: Simplify: ((x^2 y^3 z^(-2) )^(-3) (x^(-3) yz^3 )^(-1/2))/(xyz^(-3) )^(-5/2)


