Question

The no of terms present in the expansion of (3x+2y-4x)² is
solve with proper correct explanation ​

Answer 1

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y(x+y)2 = x2 + 2xy + y2

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y(x+y)2 = x2 + 2xy + y2(x+y)3 = x3 + 3x2y + 3xy2 + y3

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y(x+y)2 = x2 + 2xy + y2(x+y)3 = x3 + 3x2y + 3xy2 + y3(x+y)4 = x4 + 4x3y + 6x2y2 + 4xy3 + y4

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y(x+y)2 = x2 + 2xy + y2(x+y)3 = x3 + 3x2y + 3xy2 + y3(x+y)4 = x4 + 4x3y + 6x2y2 + 4xy3 + y4(x+y)5 = x5 + 5x4y + 10x3y2 +10x2y3 + 5xy4 + y5

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y(x+y)2 = x2 + 2xy + y2(x+y)3 = x3 + 3x2y + 3xy2 + y3(x+y)4 = x4 + 4x3y + 6x2y2 + 4xy3 + y4(x+y)5 = x5 + 5x4y + 10x3y2 +10x2y3 + 5xy4 + y5There are several things that you hopefully have noticed after looking at the expansion

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y(x+y)2 = x2 + 2xy + y2(x+y)3 = x3 + 3x2y + 3xy2 + y3(x+y)4 = x4 + 4x3y + 6x2y2 + 4xy3 + y4(x+y)5 = x5 + 5x4y + 10x3y2 +10x2y3 + 5xy4 + y5There are several things that you hopefully have noticed after looking at the expansionThere are n+1 terms in the expansion of (x+y)n

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y(x+y)2 = x2 + 2xy + y2(x+y)3 = x3 + 3x2y + 3xy2 + y3(x+y)4 = x4 + 4x3y + 6x2y2 + 4xy3 + y4(x+y)5 = x5 + 5x4y + 10x3y2 +10x2y3 + 5xy4 + y5There are several things that you hopefully have noticed after looking at the expansionThere are n+1 terms in the expansion of (x+y)nThe degree of each term is n

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y(x+y)2 = x2 + 2xy + y2(x+y)3 = x3 + 3x2y + 3xy2 + y3(x+y)4 = x4 + 4x3y + 6x2y2 + 4xy3 + y4(x+y)5 = x5 + 5x4y + 10x3y2 +10x2y3 + 5xy4 + y5There are several things that you hopefully have noticed after looking at the expansionThere are n+1 terms in the expansion of (x+y)nThe degree of each term is nThe powers on x begin with n and decrease to 0

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y(x+y)2 = x2 + 2xy + y2(x+y)3 = x3 + 3x2y + 3xy2 + y3(x+y)4 = x4 + 4x3y + 6x2y2 + 4xy3 + y4(x+y)5 = x5 + 5x4y + 10x3y2 +10x2y3 + 5xy4 + y5There are several things that you hopefully have noticed after looking at the expansionThere are n+1 terms in the expansion of (x+y)nThe degree of each term is nThe powers on x begin with n and decrease to 0The powers on y begin with 0 and increase to n

binomial is a polynomial with two terms. We're going to look at the Binomial Expansion Theorem, a shortcut method of raising a binomial to a power.(x+y)0 = 1(x+y)1 = x + y(x+y)2 = x2 + 2xy + y2(x+y)3 = x3 + 3x2y + 3xy2 + y3(x+y)4 = x4 + 4x3y + 6x2y2 + 4xy3 + y4(x+y)5 = x5 + 5x4y + 10x3y2 +10x2y3 + 5xy4 + y5There are several things that you hopefully have noticed after looking at the expansionThere are n+1 terms in the expansion of (x+y)nThe degree of each term is nThe powers on x begin with n and decrease to 0The powers on y begin with 0 and increase to nThe coefficients are symmetric

Answer 2

Answer:

from which state are you from,???