Isolating a variable in two equations is easiest when one of them has a coefficient of 1 Let 's say we have the two equations 3 A B 5 3 A B 5 2 A 3 B 4 2 A 3 B 4 and want to isolate one of the variables, such that it appears by itself on one side of the equation Which of the following is an equation with one of the above variables isolated Now that we have one of the variables from Part A isolated, and written in terms of the other variable, we can now substitute this into the other of the two original equations Which of the following options represents this We now have an algebraic expression with only one variable, which can be solved Once we have that, we can plug it back into one of the original equations ( or the expression derived in Part A ) to solve for the other variable When this is done with the system of two equations from Parts A and B , what is the solution Enter AA , then BB , as two numbers, separated by a comma In some cases, neither of the two equations in the system will contain a variable with a coefficient of 1 , so we must take a further step to isolate it Let ' s say we now have 3 C 4 D 5 3 C 4 D 5 2 C 5 D 2 2 C 5 D 2 None of these terms has a coefficient of 1 Instead, we 'll pick the variable with the smallest coefficient and isolate it Move the term with the lowest coefficient so that it 's alone on one side of its equation, then divide by the coefficient Which of the following expressions would result from that process Now that you have one of the two variables in Part D isolated, use substitution to solve for the two variables You may want to review the Multiplication and Division of Fractions and Simplifying an Expression Primers Enter the answer as two numbers ( either fraction or decimal ) , separated by a comma, with CC first

Question

Isolating a variable in two equations is easiest when one of them has a coefficient of 1   Let 's say we have the two equations 3 A B   5 3 A B   5 2 A   3 B   4 2 A   3 B   4 and want to isolate one of the variables, such that it appears by itself on one side of the equation  Which of the following is an equation with one of the above variables isolated  Now that we have one of the variables from Part A isolated, and written in terms of the other variable, we can now substitute this into the other of the two original equations  Which of the following options represents this  We now have an algebraic expression with only one variable, which can be solved  Once we have that, we can plug it back into one of the original equations ( or the expression derived in Part A ) to solve for the other variable  When this is done with the system of two equations from Parts A and B , what is the solution  Enter AA , then BB , as two numbers, separated by a comma  In some cases, neither of the two equations in the system will contain a variable with a coefficient of 1 , so we must take a further step to isolate it   Let  ' s say we now have 3 C   4 D   5 3 C   4 D   5 2 C   5 D   2 2 C   5 D   2 None of these terms has a coefficient of 1   Instead, we 'll pick the variable with the smallest coefficient and isolate it   Move the term with the lowest coefficient so that it 's alone on one side of its equation, then divide by the coefficient  Which of the following expressions would result from that process  Now that you have one of the two variables in Part D isolated, use substitution to solve for the two variables  You may want to review the Multiplication and Division of Fractions and Simplifying an Expression Primers  Enter the answer as two numbers ( either fraction or decimal ) , separated by a comma, with CC first

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Isolating a variable in two equations is easiest when one of them has a coefficient of 1 . Let's say we have the two equations

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