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Abigail Henderson has

`$1740.00`

budgeted for spending money on an upcoming trip to Country A and Country B. Country A's currency is trading at

`$1.40`

per currency A, and Country B's currency is trading at

`$1.60`

per currency B. She plans to spend more time in Country A, so she wants to have three times as much of currency A as currency B. Set up and solve a system of equations to model this problem, and explain what the answer means in practical terms. Complete the equation that represents the total cost of purchasing currency. Let x be the number of currency

`A`

and

`y`

the number of currency

`B`

.

`◻`

`=1740.00`

(Do not include the

`$`

symbol in your answers. Do not simplify. Use integers or decimals for any numbers in the equation.) Complete the equation that represents the relationship between the number of currency

`A`

and number of currency

`B`

.

`◻`

`=0`

(Do not simplify. Use integers or decimals for any numbers in the equation.) Solve the system.

`x=`

`◻`

and

`y=`

`◻`

There are

`◻`

of currency A and

`◻`

of currency B . (Type whole numbers.)