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it is made by adding the outer digits as all the outer digits are 1. what your suppose to do is add the outer digits and you will get your pascals triangle. for example,, if there is 1 on both the sides then you add 1+1=2 so in the same way just keep adding and their you will have your pascals triangle.

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Q: How the pascal triangle is made?

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how are the odd numbers arranged Pascal's Triangle?

If going line by line, it is simply addition. Otherwise, it is combinatorials.

1, 135, 135*134/(2*1), 135*134*133/(3*2*1) etc.

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.

Blaise Pascal

Related questions

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Pascal didn't invent pascals triangle, he just made It popular. A Chinese mathematician invented it in about 1015.

it was made by Blaise Pascal in 1653

blaise pascal didn't discover Pascal's Triangle the Persians and Chinese discovered it.

Blaise Pascal invented the Pascaline and Pascal's Triangle. Pascal's Triangle was a triangle, which started of with 1. The number underneath is worked out by adding the two numbers above it together. Using Pascal's Triangle, we can find many patterns, including Triangle Numbers.

draw a flowchart of pascal triangle using for loops

Blaise Pascal

pascal drew a triangle, and then signed his name at the bottom of the page. He was 7 years old

Pascal's rule for his triangle pattern is all the sides are ones

how are the odd numbers arranged Pascal's Triangle?

pascal triangle

Pascal's triangle