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This expression is in the form of ax^2 + bx + c, so you need to find two numbers which multiply to get ac and add to make b.Step 1: Here a is not = 1, so you need to take out the highest common fact...
Say the parallelogram is called ABCD, you know the coordinates of A, B and C and want to find out DFirst of all, you'll want to calculate a vector from one of the sides of the parallelogram, say A...
Differentiate equation = 8x+ 20Set differential to 0 and calculate xx = 2.5
2x2 + 6x + 62(x2 + 3x + 3) => Factor out 4 from each term so the x2 term of the quadratic has 1 for a coefficient.2[(x + 3/2)2 - d + 3] => Here, we've div...
Firstly group the like terms to make the expression (5a+4a^2) and then factor out 'a' as it is a common term.This makes the expression ( a(5+4a))
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