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1 (a) write the general solution. (b) Find three individual solutions. 8xy =9 24x =-3(y+9) Part: 0 f 2 Part 1 of 2 A general

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(a) write the general solution. (b) Find three individual solutions. 8xy =9 24x =-3(y+9) Part: 0 f 2 Part 1 of 2 A general solution to the system is {| | | X is any real number} Solve the system and write the general solution. 2x 16y z = -5 x 4y + 5z = -3 4x 32y 2z = 10 () The system has no solution. () The system has a unique solution. The solution set is {(D D D)} . () The system has infinitely many solutions. The solution set is {(|:| |:| |:|) | |:| is any real number} : Solve the system of equations. If a system has one unique solution, write the solution set. Otherwise, determine the number of solutions to the system, and determine whether the system is inconsistent, or the equations are dependent. 5x =4y-2z -16 2(x+y) =y+z-3 7(x-y)+z=4x-6y-7 O The system has one solution. The solution set is X 5 O The system has no solution. O The system is inconsistent. O The equations are dependent. O The system has infinitely many solutions. O The system is inconsistent. O The equations are dependent.\fSet up the form for the partial fraction decomposition. Do not solve for 4, B, C, and so on. \f\fIdentify the equation as a conditional equation, a contradiction, or an identity. Then give the solution set. 2(7-5y) +3 =-7y+9-3y Part: 0 / 2 Part 1 of 2 The equation is O a conditional equation. X 5 O a contradiction. O an identity.Identify the equation as a conditional equation, a contradiction, or an identity. Then give the solution set. 2(7-5y) +3 =-7y+9-3y Part: 0 / 2 Part 1 of 2 The equation is O a conditional equation. X 5 O a contradiction. O an identity.A system of equaticns is given in which each equaticn is written in slope-intercept form. Determine the number of soluticns. If the system does not have one unique sclution, state whether the system is inconsistent or whether the equations are dependent. 2 (") The system has one solution. The system has no solution, {} The system is inconsistent. The equations are dependent. system has infinitely many solutions. The system is inconsistent. The equations are dependent

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