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Additional mathematics/ pure mathematics
✓ nature of roots of a quadratic equation consider the quadratic equation
ax² + bx + c = 0
Generally a quadratic equation is given by
x² - (sum of roots)x + (product of roots) = 0
Letting the coefficient of x² inthe quadratic equation ax² + bx + c=0 to be 1
Our new equation will be
x² +(b/a)x + c/a = 0
Equating to the general equation above you see that
(sum of roots) = –b/a
(product of roots) = c/a
given that the roots of a quadratic equation are ohm an mhü respectively Ω an μ hence
Ω + μ = -b/a
Ω × μ = c/a
*Some simple identities*
Ω² + μ² = (Ω+μ)² – 2Ωμ
Ω³ + μ³ = (Ω + μ)³ – 3Ωμ(Ω + μ)
*The discriminant ∆ of a quadratic equation (types of roots of a quadratic equation)*
In the quadratic formula
–b±√b² – 4ac
—–––––––––
2a
The quantity b² – 4ac an the square root sign is known as the discriminant with symbol ∆.... the symbol is used to represent the discriminant where
∆ = b² – 4ac
NB
✓If b² – 4ac = 0 the equation has equal roots or two identical real roots (repeated roots )
✓ if b² – 4ac > 0 the equation has two real distinct roots
✓ if b² – 4ac < 0 the equation has imaginary or complex roots (no real roots)
✓if b² – 4ac ≥ 0 the equation has two real roots▪️▪️▪️▪️▪️▪️▪️
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(a) (i) Explain briefly the fermentation process.
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(ii) fractional distillation.
(c ) Explain the following terms:
(i) saponification;
(ii) esterification.
(d) Write a balanced equation to illustrate each of the terms in (c).
(e) (i) What is hydrocarbon compound?
(ii) Name two principal sources of hydrocarbons.
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