SOLUTION: a) Simplify
\[\frac{\binom{n}{k}}{\binom{n}{k - 1}}.\]
B) For some positive integer n, the expansion of (1 + x)^n has three consecutive coefficients a,b,c that satisfy a:b:c =
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-> SOLUTION: a) Simplify
\[\frac{\binom{n}{k}}{\binom{n}{k - 1}}.\]
B) For some positive integer n, the expansion of (1 + x)^n has three consecutive coefficients a,b,c that satisfy a:b:c =
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Question 1164006: a) Simplify
\[\frac{\binom{n}{k}}{\binom{n}{k - 1}}.\]
B) For some positive integer n, the expansion of (1 + x)^n has three consecutive coefficients a,b,c that satisfy a:b:c = 1:7:35. What must n be?
