#I have no idea what this is asking for? Anyone know where I can learn this topic?
73 messages · Page 1 of 1 (latest)
make a substitution
so using a as an example
we have x⁶ + 9x³ + 8
that's the same as
(x³)² + 9x³ + 8
so let's make a substitution
let u = x³
we get u² + 9u + 8 = 0
which looks more approachable now
u is just a random variable
well $(a^m)^n = a^{m × n}$
AmbivalentChamp
To show you that it looks like a quadratic
You notice how the leading power is always double the second terms power
Like x⁶ and x³
so (x^3+8)(x^3+1)
u is x³
We just set u = x³ to make it simpler
make our own substitution
so the question becomes more easier to interpret
my teacher calls it a hidden quadratic. u can try searching that
^
Well now you have x³ + 8 = 0 and x³ + 1 = 0
for q c
I feel like it's hard to explain without showing ur working out. this is quite messy!
which questions r u doing?
I have the brain of a y10 so
so then how would u factorise a cubic
which question sorry?
oh that simple
27u² + 26u - 1 = 0
U just get to the point where u can factorise it
Without having to make a sub
so for d
$32x^{10}-33x^{5}+1$
Zaki
is
$32(x^{5})^{2}-33x^{5}+1$
Zaki
and let u = x^5
Ah you've disappointed me
I have a Samsung phone 😔
what are them gcse qs that require u to replace an expression with a single letter
That's good at least
cos this is kinda similar to that
I don't use the Samsung tablet to do my work cuz it's a family one and it's not very clean lollerz