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1. Find the number of solutions in each case. All variables r; are integers, in addition to the other conditions given. a) mi+ c2 +
1. Find the number of solutions in each case. All variables r; are integers, in addition to the other conditions given. a) mi+ c2 + 23 + 4 + 25 =15. b) x1 + 42 + 23 + 14 +x5 = 8 where each r, > i. c) 1+ 12 + 23 + 14 = 24 where each r; 2 0 and r; = 1 mod 4
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