4b. Show that there exists i and j with i < į such that the consecutive sum p;+pi+1++p; is divisible by 37.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter10: Sequences, Series, And Probability
Section10.2: Arithmetic Sequences
Problem 52E
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4b.
Show that there exists i and j with i < j such that the consecutive sum p;+pi+1+ · ·+pj
is divisible by 37.
Transcribed Image Text:4b. Show that there exists i and j with i < j such that the consecutive sum p;+pi+1+ · ·+pj is divisible by 37.
4.
There are 51 software students taking MATH 211. Let p1, P2, ..., P351 be their final
exam scores. Hence, each p; is an integer and 1 < pi < 100 for
every
i.
Transcribed Image Text:4. There are 51 software students taking MATH 211. Let p1, P2, ..., P351 be their final exam scores. Hence, each p; is an integer and 1 < pi < 100 for every i.
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