You can find the coefficients of an expanded binomial using the numbers in Pascal's triangle. 1 1 1 2 1 1 3 3 1 1 4 6 4 1 1 5 10 10 5 1 1 6 15 20 15 6 1 1 7 21 35 35 21 7 1 These are a few rows of Pascals triangle. Now let's look at a few binomials, expanded to the second and third powers. (a+b)2=a2 +2(ab) + b2 notice the coefficients are the numbers in the second row of the triangle above. (a+b)3= a3+3(a2b)+3(ab2)+b3 and once again note that the coefficients are the numberin the third line of Pascal's triangle. The first line, by the way, which is 1,1 is the coefficient of (a+b)1 This will work for any power of the binomial. There are generalized form for non-integer powers.
i looks circular like
I hate math
looks like yo mamas butt
As a number: 6,500,0006,500,000
look up pascal's triangle. i built one out of knex.
what did the moom look like on 22nd of January 2011
you always start with 1 at the top and then you have to add theat and that . Look at the diagram :
The rth term in the 19th row is 19Cr = 19!/[r!*(19-r)!] where k! = 1*2*3*...*k
If a triangle is congruent to another triangle, they are exactly the same. therefore, a congruent triangle can look like anything.
it looks like a triangle
a triangle ;)
A Cone
An isocolese triangle is look like two sides are same long.
It looks like a 3-D triangle.
Pascal's triangle is a triangular array where each number is the sum of the two numbers above it. The numbers in the triangle have many interesting patterns and relationships, such as the Fibonacci sequence appearing diagonally. Additionally, the coefficients of the binomial expansion can be found in Pascal's triangle, making it a useful tool in combinatorics and probability.
a cone