#quadratics as
122 messages · Page 1 of 1 (latest)
Yea
I don't ðŸ˜
physicsandmathstutor
just do practice qsa
after every topic
and you'll be good
but yeah just find the discriminant and put it in the form
np
u should've gotten two roots
idk
haven't done it
check it on ur
calculator
wait
nvm
I forgot how to do this topic
it is 16
right?
u tell me
ur name is litro tech
💀
your level 20 compass 💪💪
real
are u sure it's just 16?
yeah
I'll do the q in a sec
alr lemme do it
how'd u get 16?
x1 = 1, x2 = -3
yeah
can u send ur working rw
rq
wanna compare it to mine
???
wait
.
I messed up the question sigh
ah yeah
k = plus or minus 16
k = 16
yhh
it throws u off a lot
I'll be real I haven't done this topic in 3 weeks
I'm 50/50
uhh
<@&791435371564892232>
whats the question
@mystic wedge
,rotate
Discriminant is more than or 0
Hence (k-3)^2- 4*(3-2k)
Didnt mean or equals
Just a typing mistake
what's the question asking
mums
isn't it k=16
I done this originally
Bro it's justy telling you to show that k satisfies the equation
but u were just proving it was the original quadratic
We don't have any other questions ðŸ˜
so u solve for k?
Yeah sure but u don’t have to
If you wanna semd the full thing then send the full thing but thats the question I got so Im answering how to do that
Satisfies just means fits in
cool so why are we trying to find what k is
yes
U prove it fits in because the discriminant is a fact
so u solve for k
And so is the quadratic
to prove its > 0
Do you mean substitute k back into the discriminant
wot
no
why would u do that
What’s more than 0 then
H said to prove it’s more than 0
U
What’s gonna be more than 0
No it’s not just need to understand what the questions asking for
Yeah
Nah bro not at all
ah rigght
yeah you don't need to think about the actual wording of it. Normally if it says "Show that" then gives you an equation, you're using the first equation and turning it into the second
They use "satisfies" because you're showing that for a value of k that makes k^2 + 2k - 3 > 0 true, the equation with xs will always have 2 distinct roots, and obviously when it doesn't satisfy that then it won't have 2 distinct roots
Not to over complicate things but u have 2 facts:
X^2 + (k-3)x + (3-2k)
And
B^2 -4ac > 0
The question is asking you if you can take the value of k from that first equation and put it in a format that looks the same as the (k^2 -2k -3 > 0)
And we can using our second fact of the discriminant
to saay that k satisfies that inequality is to say that any value of k that makes the inequality true will give the outcome you want (the equation has 2 distinct real roots) and any value of k that makes it false will give the outcome you don't want (the equation doesn't have 2 distinct real roots, either 1 or 0 reak roots)
for part a you don't