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Number of Non Negative Integral Solutions of Linear Equation Part 7

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Number of Non Negative Integral Solutions of Linear Equation Part 7. Finding non negative integer solutions of 3x1+5x2+x3+x4=10. How to find non negative integral solutions of linear equation when two or more variables have coefficients greater than 1. When coefficients are greater than one, we have to use special technique to solve such problems. By keeping only linear terms on left hand side of linear equation and pushing all terms on right hand side of the equation can help a lot to solve the problem.
Part 1 Number of non-negative integer solution of linear equation
Part 2 Number of positive integer solutions of linear equation
Part 3 Number of non-negative integer solution of linear equation
Part 4 Number of non-negative integer solution of linear equation
Part 5 Number of non-negative integer solution of linear inequation
Part 6 Number of non-negative integer solution with non-unity coefficient
Part 7 Number of non-negative integer solution when coefficients are greater than 1
Complete Playlist:
Part 1 Number of non-negative integer solution of linear equation
Part 2 Number of positive integer solutions of linear equation
Part 3 Number of non-negative integer solution of linear equation
Part 4 Number of non-negative integer solution of linear equation
Part 5 Number of non-negative integer solution of linear inequation
Part 6 Number of non-negative integer solution with non-unity coefficient
Part 7 Number of non-negative integer solution when coefficients are greater than 1
Complete Playlist:
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