- Thread starter khánh huy
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Suppose we have:I don't understand why they can have an equation (7) with the integration at the right-hand side?View attachment 13585

\(\displaystyle I=\int_a^b k_1t^2+k_2t+k_3\,dt\)

Then, using (7), we may state:

\(\displaystyle I=k_1(A_0t_0^2+A_1t_1^2+A_2t_2^2)+k_2(A_0t_0+A_1t_1+A_2t_2)+k_3(A_0+A_1+A_2)\)

Do you see now why integration is required as part of the definition of (7)?

This is in my linear algebra so i think it belongs to algebra and a little calculussomehow I don't think this belongs in the beginning algebra forum.

I know what you mean but i still don't know how to have the equation(7)I've moved the thread.

Suppose we have:

\(\displaystyle I=\int_a^b k_1t^2+k_2t+k_3\,dt\)

Then, using (7), we may state:

\(\displaystyle I=k_1(A_0t_0^2+A_1t_1^2+A_2t_2^2)+k_2(A_0t_0+A_1t_1+A_2t_2)+k_3(A_0+A_1+A_2)\)

Do you see now why integration is required as part of the definition of (7)?

Thank you very much Mr. MarkFL!!