Lattice multiplication makes use of the multiplication ... Moving left to the tens column, we add 6, 0, and 4 to get 10. The 1 from ’10’ is carried to the next diagonal, so ignoring the ...

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In long multiplication we break the sum down into ... 4 x 2 = 8 add the 2 we carried over = 10. The 0 goes in the hundreds column and 1 is carried over to the thousands column.

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Recall \(\Delta x = \frac{b-a}{n}\) and \(x_i = a+i\Delta x\) for each \(0\le i \le n\). Use * for multiplication, for example 10x would be input as 10*x. Powers of x are input using ^. For example ...

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In long multiplication we break the sum down into ... 4 x 2 = 8 add the 2 we carried over = 10. The 0 goes in the hundreds column and 1 is carried over to the thousands column.