~PLEASE HELP ASAP OFFERING 13 POINTS~

1 answer:

7 0

It is trying to find the markup rate of how much you are selling them for from how much they are transported. We can see that 100% of $0.95 is $0.95 itself. 50% of $0.95 is half of that so we would get $0.48 .

Now we take the difference of the price they are sold at and the price they are transported. $1.99-$0.95= $1.04. This tells us that the markup rate must be higher than 100% because the difference is more than the initial value of $0.95. Now the difference between that is $1.04-$0.95 = $0.09. We need to find the percentage of $0.09 in $0.95. 10% of $0.95 is $0.095 but $0.095 is a little greater than $0.09 so we can assume it is %9.5

We add %9.5 to %100 and get a markup of %109.5

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During a concert, $3280 was received. A total of 760 people attended. Reserved seats were $6 and general admission seats were $4

Andre45 [30]

Answer:

The number of reserved seat is 120 and number of general seat is 640.

Step-by-step explanation:

Given,

Total number of seats = 760

Total collected Money = $3280

Solution,

Let the total number of reserved seat be x.

And the total number of general seat be y

Hence total number of seats is the sum of total number of reserved seat and the total number of general seats.

So the equation can be written as;

$x+y=760\ \ \ \ equation\ 1$

Again, total money collected is the sum of fees of one reserved seat times total number of reserved seat and fees of one general seat times the total number of general seats.

So the equation can be written as;

$6x+4y=3280\ \ \ \ \ equation\ 2$