Suppae you one able to exhibit 2 specific integers X0 and su

Suppae you one able to exhibit 2 specific integers X_0 and such that 2x_0 + 15 y_0 infinity not a you have given a to show you one able to show that whenever x is an you can find a specific y such that 2x + 15 y is not a This means that (++) is false The relation R^# then a ~ b if reflexive and transitive but not Let P = { P-1, P_2, P_3, P_4, P_5} P_1 = {...,6, -4, -2} P_2 = {..., -5, -3, -13} P_3 = {0,1, 2, 3} P_4 = {4,6,8,...} P_5 = {5,7,9, ...}

Solution

Both the answers are true(Under equivalent relation it will not satisfies above relations)

 Suppae you one able to exhibit 2 specific integers X_0 and such that 2x_0 + 15 y_0 infinity not a you have given a to show you one able to show that whenever x

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