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A Distributor Wholesales Desk Chairs for $200 and Side Chairs $\left\{ \begin{array} { c } 200 x + 100 y < 1,200 \\y \geq x\end{array} \right.$

Question 45

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A distributor wholesales desk chairs for $200 and side chairs for $100. Best Furniture wants to order no more than $1,200 worth of chairs and wants to order more side chairs than desk chairs. Find a system of inequalities whose graph will show the possible combination of desk chairs ( x ) and side chairs ( y ) that can be ordered, graph the system of inequalities, and determine whether the ordered pairs satisfy the inequality.

A) $\left\{ \begin{array} { c } 200 x + 100 y < 1,200 \\y \geq x\end{array} \right.$ $A distributor wholesales desk chairs for $200 and side chairs for $100. Best Furniture wants to order no more than $1,200 worth of chairs and wants to order more side chairs than desk chairs. Find a system of inequalities whose graph will show the possible combination of desk chairs ( x ) and side chairs ( y ) that can be ordered, graph the system of inequalities, and determine whether the ordered pairs satisfy the inequality. A) \left\{ \begin{array} { c } 200 x + 100 y < 1,200 \\ y \geq x \end{array} \right. ( 0,10 ) , ( 4,3 ) B) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y > x \end{array} \right. ( 0,10 ) , ( 0,11 ) C) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y < x \end{array} \right. ( 3,3 ) , ( 4,0 ) D) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y > x \end{array} \right. ( 0,3 ) , ( 11,0 ) E) \left\{ \begin{array} { c } 200 x + 100 y \geq 1,200 \\ y > x \end{array} \right. ( 4,3 ) , ( 0,10 )$ $( 0,10 ) , ( 4,3 )$
B) $\left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\y > x\end{array} \right.$ $A distributor wholesales desk chairs for $200 and side chairs for $100. Best Furniture wants to order no more than $1,200 worth of chairs and wants to order more side chairs than desk chairs. Find a system of inequalities whose graph will show the possible combination of desk chairs ( x ) and side chairs ( y ) that can be ordered, graph the system of inequalities, and determine whether the ordered pairs satisfy the inequality. A) \left\{ \begin{array} { c } 200 x + 100 y < 1,200 \\ y \geq x \end{array} \right. ( 0,10 ) , ( 4,3 ) B) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y > x \end{array} \right. ( 0,10 ) , ( 0,11 ) C) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y < x \end{array} \right. ( 3,3 ) , ( 4,0 ) D) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y > x \end{array} \right. ( 0,3 ) , ( 11,0 ) E) \left\{ \begin{array} { c } 200 x + 100 y \geq 1,200 \\ y > x \end{array} \right. ( 4,3 ) , ( 0,10 )$ $( 0,10 ) , ( 0,11 )$
C) $\left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\y < x\end{array} \right.$ $A distributor wholesales desk chairs for $200 and side chairs for $100. Best Furniture wants to order no more than $1,200 worth of chairs and wants to order more side chairs than desk chairs. Find a system of inequalities whose graph will show the possible combination of desk chairs ( x ) and side chairs ( y ) that can be ordered, graph the system of inequalities, and determine whether the ordered pairs satisfy the inequality. A) \left\{ \begin{array} { c } 200 x + 100 y < 1,200 \\ y \geq x \end{array} \right. ( 0,10 ) , ( 4,3 ) B) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y > x \end{array} \right. ( 0,10 ) , ( 0,11 ) C) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y < x \end{array} \right. ( 3,3 ) , ( 4,0 ) D) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y > x \end{array} \right. ( 0,3 ) , ( 11,0 ) E) \left\{ \begin{array} { c } 200 x + 100 y \geq 1,200 \\ y > x \end{array} \right. ( 4,3 ) , ( 0,10 )$ $( 3,3 ) , ( 4,0 )$
D) $\left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\y > x\end{array} \right.$ $A distributor wholesales desk chairs for $200 and side chairs for $100. Best Furniture wants to order no more than $1,200 worth of chairs and wants to order more side chairs than desk chairs. Find a system of inequalities whose graph will show the possible combination of desk chairs ( x ) and side chairs ( y ) that can be ordered, graph the system of inequalities, and determine whether the ordered pairs satisfy the inequality. A) \left\{ \begin{array} { c } 200 x + 100 y < 1,200 \\ y \geq x \end{array} \right. ( 0,10 ) , ( 4,3 ) B) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y > x \end{array} \right. ( 0,10 ) , ( 0,11 ) C) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y < x \end{array} \right. ( 3,3 ) , ( 4,0 ) D) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y > x \end{array} \right. ( 0,3 ) , ( 11,0 ) E) \left\{ \begin{array} { c } 200 x + 100 y \geq 1,200 \\ y > x \end{array} \right. ( 4,3 ) , ( 0,10 )$ $( 0,3 ) , ( 11,0 )$
E) $\left\{ \begin{array} { c } 200 x + 100 y \geq 1,200 \\y > x\end{array} \right.$ $A distributor wholesales desk chairs for $200 and side chairs for $100. Best Furniture wants to order no more than $1,200 worth of chairs and wants to order more side chairs than desk chairs. Find a system of inequalities whose graph will show the possible combination of desk chairs ( x ) and side chairs ( y ) that can be ordered, graph the system of inequalities, and determine whether the ordered pairs satisfy the inequality. A) \left\{ \begin{array} { c } 200 x + 100 y < 1,200 \\ y \geq x \end{array} \right. ( 0,10 ) , ( 4,3 ) B) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y > x \end{array} \right. ( 0,10 ) , ( 0,11 ) C) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y < x \end{array} \right. ( 3,3 ) , ( 4,0 ) D) \left\{ \begin{array} { c } 200 x + 100 y \leq 1,200 \\ y > x \end{array} \right. ( 0,3 ) , ( 11,0 ) E) \left\{ \begin{array} { c } 200 x + 100 y \geq 1,200 \\ y > x \end{array} \right. ( 4,3 ) , ( 0,10 )$ $( 4,3 ) , ( 0,10 )$

A Distributor Wholesales Desk Chairs for $200 and Side Chairs {200x+100y<1,200y≥x\left\{ \begin{array} { c } 200 x + 100 y < 1,200 \\y \geq x\end{array} \right.{200x+100y<1,200y≥x​

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A Distributor Wholesales Desk Chairs for $200 and Side Chairs $\left\{ \begin{array} { c } 200 x + 100 y < 1,200 \\y \geq x\end{array} \right.$

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