COMPREHENSIVE MICROSOFT OFFICE 365 EXCE
1st Edition
ISBN: 9780357392676
Author: FREUND, Steven
Publisher: CENGAGE L
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Let C={c1,c2,… ,cm} (c1<c2<… <cm) be the arrangement of individuals who hold cardboards of 'C'. Let P={p1,p2,… ,pk} (p1<p2<… <pk) be the arrangement of individuals who hold cardboards of 'P'. The photograph is acceptable if and provided that it fulfills the accompanying requirements:
C∪P={1,2,… ,n}
C∩P=∅.
ci−ci−1≤ci+1−ci(1<i<m).
pi−pi−1≥pi+1−pi(1<i<k).
Given a cluster a1,… ,an, kindly track down the number of good photographs fulfilling the accompanying condition:
∑x∈Cax<∑y∈Pay.
The appropriate response can be huge, so output it modulo 998244353. Two photographs are unique if and provided that there exists no less than one individual who holds a cardboard of 'C' in one photograph yet holds a cardboard of 'P' in the other.
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Each test contains numerous experiments. The main line contains the number of experiments t (1≤t≤200000). Depiction of the experiments follows.
The…
1) Which of the following is/are non-binding constraint/s?
a) (1/2) R+(1/3) P≤300
b) R+(3/2) P≤900
c) None of the other choices
d) (1/8) R+(1/4) P≤100
2) Which of the following is/are binding constraint/s?
a) R+(3/2) P≤900
b) (1/2) R+(1/3) P≤300
c) (1/8) R+(1/4) P≤100
d) None of the other choices
3) What is the range of the coefficient, c1, of the decision variable R that will make the optimal solution remain unchanged?
a) 10/3≤c1≤10
b) 4≤c1≤12
c) 13/3≤c1≤7
d) 13/2≤c1≤19/2
Imagine Circle Country as an infinite plane. You are given int[] x and int[] y and int[] r, where (x[i],y[i]) are the coordinates of the i-th district's center and r[i] is its radius. Zara is currently at point (x1,y1) and she needs to get to point (x2,y2). Neither of these points lies on a district border. Return the minimal number of district borders she must cross to get to her destination.
Constraints
x will contain between 1 and 50 elements, inclusive.
x, y and r will each contain the same number of elements.
Each element of x and y will be between -1000 and 1000, inclusive.
Each element of r will be between 1 and 1000, inclusive.
x1, y1, x2 and y2 will be between -1000 and 1000, inclusive.
No two circumferences will have common points.
The points (x1,y1) and (x2,y2) will not lie on any of the circumferences.
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