If \(a^2 + b^3 + c^4 + d^5\) = \(5 ( 9 + 26 + 1 + 4 + 22 )\)

Then find the set of all possible integer value(s) of \(a , b , c , d\)

If \(a^2 + b^3 + c^4 + d^5\) = \(5 ( 9 + 26 + 1 + 4 + 22 )\)

Then find the set of all possible integer value(s) of \(a , b , c , d\)

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## Comments

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TopNewestWhere did you find this problem? @Kislay Raj – Sanjeet Raria · 2 years, 9 months ago

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should a,b,c,d,be positive ??...or it can be either positive or negative? – Mishti Angel · 4 years, 3 months ago

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– Kislay Raj · 4 years, 3 months ago

pls remember that integers contain both +ve and -ve nos. Hence a, b, c and d can be bothLog in to reply

brute-force method written in javascript; copy paste this code to jsbin.com then run the first on the list satisfy is a=-9,b=-3,c=-4,d=0 bounded -10 to 10 solutions are so many as boundary increases var m=-10, n=10, list=[]; for(a=m;a<=n;a++){ for(b=m;b<=n;b++){ for(c=m;c<=n;c++){ for(d=m;d<=n;d++){ if(a

a+bbb+cccc+ddddd==310){ list[list.length]=[a,b,c,d]; } } } } } alert(list) – Mharfe Micaroz · 4 years, 3 months agoLog in to reply