SOLVED: 5c + 4 Give the partial fraction expansion of the function in the form (c 4)( - 5) 5x + 4 A B = + 4)( 5) x - 4 x - 5 Note: Both coefficients A, B should be integers: A= integer B= integer
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The sum to infinite terms of the series 1/ ( 1 + a ) ( 2 + a ) + 1/ ( 2 + a ) ( 3 + a ) + 1/ ( 3 + a ) ( 4 + a ) + ... , where a is a constant, is
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SOLVED:To expand (a+b)^n, we can use the Theorem. Using this theorem, we find the expansion (a+b)^4= ( ) a^4+ ( ) a^3 b+ ( ) a^2 b^2+ ( ) a b^3+ ( ) b^4
The number of terms in the expansion of (a + b)^4 is:
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