Factorise x^2 + 2x – 15

What helps to factorise quadratic equations is to remember the rule that the number without a coefficient must be multiplied into. Since this is negative above, it means one of the factor terms must be negative. So one negative number and a positive number add to positive 2 and multiply to become negative 15. Only numbers that can give those answers are negative 3 and positive 5 giving us our answer. We can check it by multiplying the brackets out to see if we return to the original equation.

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Fully simplify this equation; 3x^3 - x(3x+36) = 0


2x + 5y =33 x+3y = 19


Solve 0=X^2 +5x +4


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