The binomial expansion is the expanded form of the algebraic expression of the form (a + b)^n.
There are slightly different versions of Pascal's triangle, but assuming the first row is "1 1", then for positive integer values of n, the expansion of (a+b)^n uses the nth row of Pascals triangle. If the terms in the nth row are p1, p2, p3, ... p(n+1) then the binomial expansion is
p1*a^n + p2*a^(n-1)*b + p3*a^(n-2)*b^2 + ... + pr*a^(n+1-r)*b^(r-1) + ... + pn*a*b^(n-1) + p(n+1)*b^n
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No because the dimensions given relate to an isosceles triangle.
Discover of a Mathematical formula to relate the sides of a right triangle.
Pythagoras was an ancient Greek mathematician whose theorem was: any right angle triangle, when its hypotenuse is squared, is equal to the sum of its squared sides. discovery of a mathematical formula to relate the sides of a right triangle
The expression 5(10x10) relate to 10x10 in that it is 5 times 10 x 10.
facts that relate of division