What is the remainder theorem?

F(x) = Q(x) x divisor + remainder

F(x) = Q(x) x remainder + divisor

Q(x) = F(x) x divisor + remainder

Q(x) = F(x) x remainder + divisor

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C3 Chapter 1

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1What is the remainder theorem?
1. AF(x) = Q(x) x divisor + remainder
2. BF(x) = Q(x) x remainder + divisor
3. CQ(x) = F(x) x divisor + remainder
4. DQ(x) = F(x) x remainder + divisor
2Algebraic fractions can be simplified by cancelling down. You should not factorise numerators and denominators before doing this.
1. AVerdadero
2. BFalso
3If the numerator and denominator contain fractions then you can multiply both by the same number (the lowest common multiple) to create an equivalent fraction.
1. AVerdadero
2. BFalso
4To multiply fractions, you simply flip the second fraction and continue to multiply across.
1. AVerdadero
2. BFalso
5To divide two fractions, multiply the first fraction by the reciprocal of the second fraction.
1. AVerdadero
2. BFalso
6To add (or subtract) fractions each fraction must have the same numerator.
1. AVerdadero
2. BFalso
7When the numerator has a lower degree than the denominator, you can divide the terms to produce a 'mixed' number fraction.
1. AVerdadero
2. BFalso

Descripción: A Levels (Core 3) Maths Test sobre C3 Chapter 1, creado por Shanie Dickens el 21/08/2014.
Autor: Shanie Dickens
Idioma: English
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Etiquetas: maths core 3 a levels
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