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Bombastic side eye speaking facts 🗣
WTF ALL TEH ANSWERS
Well, apparently I have a different answer. Supposedly the live period is long over so I guess it is safe to discuss. Meanwhile, in the future, refrain from posting brilliant problems. Step 1: F_g = (m_w + m_g)* g Step 2: m_w = 𝜌 * V_m Step 3: For step
Lets assume a charge of q is placed at a point (x,o) where 0
Well, I sort of get a different answer: ∠CMD = 45 Here's how I got it: Let CD = x. It is trivial by law of cosine that: BD = x√3 Whence DM = (√3 + 1)/2 * x. Let us denote the midpoint of BD as K. Then it is easy to see that: MK = DM - DK = x/2. Now
brilliant qn as usual. Since the live period is over, here is a hint: We only ned to consider irreducibles of degree≤1000 and consider how many ways there are to multiply such polynomials together to obtain a polynomial of degree 1000. Next show that
Alestair no point posting wrong answers. Anyways stop posting brilliant problems. Anyways since the live period is over, here is a hint: show that for a fixed n the number of polynomials is the number of divisors of n.
Hint: you need these: (1) a,b,c,d are non-negative integers (2) 7−a−b≥0⇔a+b≤7 (3) 7−c−d≥0⇔c+d≤7 (4) 7−a−c≥0⇔a+c≤7 (5) 7−b−d≥0⇔b+d≤7 (6) a+b+c+d−7≥0⇔a+b+c+d≥7 Try to count how many satisfies these conditions
Ok to clarify, the show that 2 and 3 must be quadratic residues part is to find the minimal.
I suppose this question isn't live anymore. Anyways next time please don't post brilliant problems (: Well, here's a few hints for you to work out and be on the right track: Step 1: quadratic reciprocity and CRT Step 2: incorporate dirichlet's theorem into
Brilliant qn! hint for you : use recursion
brilliant qn don't give any answer... Hint: fibonacci
hint: consecutive. This is a brilliant question please do not give full answer.
brilliant qn (as usual) Hint: I=ceN/L
brilliant qn again! Hint: consecutive
Elaboration on drwl's answer: since p∼ρv^2 via Bernoulli's equation
If I am not wrong, the answer is 9.09E-9
Step 1; Factor f(x) = (x - r_1)...(x - r_1000) Step 2: Hint hint: something about roots and circle centered at r_i of radius 2 |r_i|^3 Step 3: triangle inequality --> implication: same argument. Step 4: Verify This is a brilliant question, therefore i will
Hint: recurrence --> fibonacci. This question is reposted from brilliant.
Only a hint: do a case by case analysis. You need N observation tho
This is a brilliant qn so i will only give you a hint: Use the law of sines.
Hmmm... hint: You analyse the degree then you're done.
