There are 51 software students taking MATH 211. Let p1, p2, .... ps1 be their final4.(exam scores. Hence, each p; is an integer and 1 < p; < 100 for every i.`Show that there exists i and j with i j such that p; divides Pj-4a.*4b./ Show that there exists i and j with is j such that the consecutive sum p,+ Pi4 1++p;is divisible by 37.4с.Suppose that p1, p2, ..., ps1 are all distinct and 1 < pi < 86 for every i. Show thatthere exists i and j such that pi - Pi - 16.

Given that p1, p2, p3,..., p51 are the final exam scores of 51 software students who are taking MATH…

are 51 software students taking Let pi, p2,.. Psi be their final cam scores. Hence, cach p, is an integer and 1 < p, < 100 for every i. , Show that there exists i and j with i m j such that p, divides p. Show that there exists i and j with i < j such that the consecutive sum p,+ p1++Pj divisible by 37. Suppose that p1, p2, ..., ps1 are all distinct and 1 < pi < 86 for every i. Show that ere exists i and j such that P - P - 16.

are 51 software students taking Let pi, p2,.. Psi be their final cam scores. Hence, cach p, is an integer and 1 < p, < 100 for every i. , Show that there exists i and j with i m j such that p, divides p. Show that there exists i and j with i < j such that the consecutive sum p,+ p1++Pj divisible by 37. Suppose that p1, p2, ..., ps1 are all distinct and 1 < pi < 86 for every i. Show that ere exists i and j such that P - P - 16.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section: Chapter Questions

Problem 60RE

See similar textbooks