(x+2)6
(x2 + 4x + 4)(x+2)4
(x2 + 4x + 4)(x2 + 4x + 4)(x+2)2
(x2 + 4x + 4)(x2 + 4x + 4)(x2 + 4x + 4)
(x4 + 4x3 + 4x2 + 4x3 + 16x2 + 16x + 4x2 + 16x + 16)(x2 + 4x + 4)
(x4 + 8x3 + 24x2 + 32x + 16)(x2 + 4x + 4)
(x6 + 4x5 + 4x4 + 8x5 + 32x4 + 32x3 + 24x4 + 96x3 + 96x2 + 32x3 + 128x2 +128x + 16x2 + 64x + 64)
(x6 + 12x5 + 60x4 + 160x3 + 240x2 + 192x +64)
the coefficeints are 1, 12, 60, 160, 240, and 192
6y2+17y-14 = (2x+7)(3x-2) when factored
(x + 3)(5x + 2)
(x - 2)(x - 4) are the factors, assuming "= 0" was omitted.
If that's -5, the answer is (x - 1)(3x + 5) If that's +5, it gets ugly in a hurry.
8(2y^3 - z^2)(4y^6 + 2y^3z^2 + z^4)
The term with the highest power(s) of the unknown variable(s) is 7x2. The power is 2 so the expression is a binomial.
Assuming that "terma coffients" stands for terms and coefficients, they areterms: 3d, d4 coefficients: 3, 4.
We often come across the algebraic identity (a + b)2 = a2 + 2ab + b2. In expansions of smaller powers of a binomial expressions, it may be easy to actually calculate by working out the actual product. But with higher powers the work becomes very cumbersome.The binomial expansion theorem is a ready made formula to find the expansion of higher powers of a binomial expression.Let ( a + b) be a general binomial expression. The binomial expansion theorem states that if the expression is raised to the power of a positive integer n, then,(a + b)n = nC0an + nC1an-1 b+ nC2an-2 b2+ + nC3an-3 b3+ ………+ nCn-1abn-1+ + nCnbnThe coefficients in each term are called as binomial coefficients and are represented in combination formula. In general the value of the coefficientnCr = n!r!(n-r)!It may be interesting to note that there is a pattern in the binomial expansion, related to the binomial coefficients. The binomial coefficients at the same position from either end are equal. That is,nC0 = nCn nC1 = nCn-1 nC2 = nCn-2 and so on.The advantage of the binomial expansion theorem is any term in between can be figured out without even actually expanding.Since in the binomial expansion the exponent of b is 0 in the first term, the general term, term is defined as the (r+1)th b term and is given by Tr+1 = nCran-rbrThe middle term of a binomial expansion is [(n/2) + 1]th term if n is even. If n is odd, then terewill be two middle terms which are [(n+1)/2]th and [(n+3)/2]th terms.
They are 3 and 4
3, 2, 2, 1
2, 4, 4.5 and 17
no it is a binomial. it has 2 terms: 2x and 3
It is: x^2 -9
Add the coefficients of the variable term X. 2 + 3 + 8 = 13X
(x - 14)(x - 2)
multiply all the coefficients out. imagine 2 to the 5th power. this is 2x2x2x2x2.
Three.