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lol i was not talking about sourav
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the last part....can anyone explain it
N/NpM? when u get the answer tag mePERMUTATION AND COMBINATION !!!
IF out of N points M are collinear, then what is the number of straight lines which could be drawn ????
With the answer, please give a short explanation too!!
HELP ME WITH THIS
ABCDFEFGH is a regular octagon and AB = p and BC = q ; Express AH in terms of p and q and show that
AE + BH + CG + DF = 2(2+√2)(q - √2p)
HELP ME WITH THIS
ABCDFEFGH is a regular octagon and AB = p and BC = q ; Express AH in terms of p and q and show that
AE + BH + CG + DF = 2(2+√2)(q - √2p)
Saad Mughal. Finally this thread is our and there will be no one ask, "is it maths question?"
I have solved it but it was a very time taking question. Tell me if there is a better way to solve it.
View attachment 28125
How u got here: -(x-1)(x-2)(x-k) = 0 these all are factors of a polynomial so does it mean that their product will be zero?How did you do this?
I did this by,
-(x-1)(x-2)(x-k) = 0
Simplifying,
-x^3 + (3+k)x^2 - (3k+2)x + 2k = 0,
Then just use the remainder.
I completed it in 5 minutes. These questions take these long always.
How u got here: -(x-1)(x-2)(x-k) = 0 these all are factors of a polynomial so does it mean that their product will be zero?
I still don't get it why it will equal to zero. :'(Yes it will.
When you factorize x^2-4x-12 = 0
You write in the form, (x-4)(x+2) = 0,
Similarly, you can do this here.
I still don't get it why it will equal to zero. :'(
If u factorial any polynomial it doesn't mean it will equal to zero unless it is itself equal to zero. Or if u out such a value in it that makes it equal to zero.
But who told you that (x-1) is equal to zero?Look, by (x-1)(x-2)(x-k) = 0,
It means that,
x=1
x=2
x=k
Respectively, if you get this, then, you can change it back.
x-1 = 0
x-2 = 0
x-k = 0
These three are zero so their multiples will also be 0.
So, (x-1)(x-2)(x-k) = 0
These are kinda the basics of algebraic factorization that we learned in maths.
Obviously when x=1,But who told you that (x-1) is equal to zero?
Can someone share with me notes on Permutation and combinations and also explain it in detail if possible?
Got it, I did not see that f(x) = 0Obviously when x=1,
x-1 = 0
Just subtract one from both sides,
Since 1 is a factor of the polynomial, it means that x=1, further, x-1 = 0, x-2=0, x-k=0.
Since, y=f(x)=0, you can easily say (x-1)(x-2)(x-k)=0.
This is useless. It does not tell how to use them with restriction and the CIE always give question with restriction.
This is useless. It does not tell how to use them with restriction and the CIE always give question with restriction.
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