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What is the 7th term of a sequence when the rule is n2 plus 2?
51
What is the nth term in this sequence 0 0 1 3 6 10?
There are infinitely many possible functions that can generate this sequence. One such isUn = (n2 - 3n + 2)/2 = (n-2)*(n-1)/2There are infinitely many possible functions that can generate this sequence. One such isUn = (n2 - 3n + 2)/2 = (n-2)*(n-1)/2There are infinitely many possible functions that can generate this sequence. One such isUn = (n2 - 3n + 2)/2 = (n-2)*(n-1)/2There are infinitely many possible functions that can generate this sequence. One such isUn = (n2 - 3n + 2)/2 = (n-2)*(n-1)/2
What are Fibonacci's numbers?
Fibonacci numbers are the numbers in a sequence defined as follows: N1 = 1 N2 = 1 and after that, each number is the sum of the last two numbers in the sequence. N3 = N1 + N2 N4 = N2 + N3 and so on.
What is the number sequence 3 6 11 18 27?
It appears to be increasing in difference by 2. The nth number is n2 +2. 1*1+2=3 2*2+2=6 3*3+2=11
How do you work out the rule of 1 2 5 sequence?
The sequence is too short for a definitive answer. One possibility is Un = n2 - 2n + 2 for n = 1, 2, 3, ... another is Un = (n3 - n + 6)/6 or Un = (n3 - 3n2 + 5)/3 There are many more.
What is the 7th term of a sequence when the rule is n2 plus 2?
51
What is the nth term in this sequence 0 0 1 3 6 10?
There are infinitely many possible functions that can generate this sequence. One such isUn = (n2 - 3n + 2)/2 = (n-2)*(n-1)/2There are infinitely many possible functions that can generate this sequence. One such isUn = (n2 - 3n + 2)/2 = (n-2)*(n-1)/2There are infinitely many possible functions that can generate this sequence. One such isUn = (n2 - 3n + 2)/2 = (n-2)*(n-1)/2There are infinitely many possible functions that can generate this sequence. One such isUn = (n2 - 3n + 2)/2 = (n-2)*(n-1)/2
What are Fibonacci's numbers?
Fibonacci numbers are the numbers in a sequence defined as follows: N1 = 1 N2 = 1 and after that, each number is the sum of the last two numbers in the sequence. N3 = N1 + N2 N4 = N2 + N3 and so on.
What is the solution to the recurrence relation t(n) t(n-2) n2, and how does it relate to the overall pattern of the sequence?
The solution to the recurrence relation t(n) t(n-2) n2 is t(n) n2 (n-2)2 (n-4)2 ... 42 02. This relation shows that each term in the sequence is the square of the corresponding even number, starting from n. The overall pattern of the sequence is that it consists of the squares of even numbers in descending order, with each term being the square of the previous even number.
Is the coefficient sequence needed to balance the chemical equation Mg N2 yield Mg3N2?
No, the coefficient sequence is not needed to balance the chemical equation for the reaction between magnesium (Mg) and nitrogen (N2) to form magnesium nitride (Mg3N2). The balanced chemical equation is already given as: 3Mg + N2 → Mg3N2.
How do you determine this sequence -3 4 25 66 133 232 369 550?
Un = n3 + n2 - 3n - 2 for n = 1, 2, 3, ...
What is the nth term of this sequence 1 4 9 16 25?
n2
What is the nth term rule of the quadratic sequence and- 7 and -6 and - 3 2 9 18 29 .?
It is T(n) = n2 - 2n + 6
What is the trinomial of n2 -3n plus 2?
n2-3n+2
What is the formula for the denominator in lacsap's triangle?
(1/2n-r)2+((n2+2n)/4) where n is the row number and r is the position of the term in the sequence
How do you balance N2 plus H2yeildsNH3?
(N2) + 3(H2) = 2(NH3)
What is the number sequence 3 6 11 18 27?
It appears to be increasing in difference by 2. The nth number is n2 +2. 1*1+2=3 2*2+2=6 3*3+2=11
