$\sum^{100}_{i=1}\sum_{j \neq i} A_iB_j$
How many total summations would happen within this expression? I'm thinking 100*99? Since there are 100 on the outer sum, and then one less on the inner sum?
Thanks
$\sum^{100}_{i=1}\sum_{j \neq i} A_iB_j$
How many total summations would happen within this expression? I'm thinking 100*99? Since there are 100 on the outer sum, and then one less on the inner sum?
Thanks