Answer:
Number of students tickets sold = x = 380 tickets
Number of adults tickets sold = y = 150 tickets
Step-by-step explanation:
Let
Number of students tickets sold = x
Number of adults tickets sold = y
x + y = 530 (1)
3x + 4y = 1740 (2)
From (1)
x = 530 - y
Substitute x = 530 - y into (2)
3x + 4y = 1740
3(530 - y) + 4y = 1740
1590 - 3y + 4y = 1740
- 3y + 4y = 1740 - 1590
y = 150
Substitute y = 150 into (1)
x + y = 530
x + 150 = 530
x = 530 - 150
x = 380
Number of students tickets sold = x = 380 tickets
Number of adults tickets sold = y = 150 tickets
Answer: The answer is C.
Step-by-step explanation:
Let's simplify step-by-step.
5x^2−6x+4
There are no like terms.
Answer:
=5x^2−6x+4
Making a profit means ending the month with a number above 0, so your inequality will have to be greater than 0.
(sell) t-shirt = 12
(make) t-shirt = 6.50
and a constant of 150
so your current equation will be the cost of making a t-shirt, the money received by selling, and the cost of rent. it'll look like:
12t - 6.50t -150 > 0
but you want to get t alone to know how many t-shirts you have to sell, so solve the inequality:
12t - 6.50t - 150 > 0
12t - 6.50t > 150
5.50t > 150
t > (150/5.50)
and that fraction is roughly 27.27, so you'll round it up to the next whole number because alex can't make/sell a twenty-seventh of a t-shirt.
alex will have to make 28 t shirts to make a profit, and you can plug it back into the equality like so to check it:
12t - 6.50t - 150 > 0
12(28) - 6.50(28) - 150 > 0
336 - 182 - 150 > 0
4 > 0
and that statement is true, measly profit as it is.
For this case, the first thing we must do is define variables.
We have then:
x: number of trips.
y: amount of money remaining.
We now write the equation for each person.
For Kaisorn we have:

Pata Thom we have:

Answer:
The system of equations that represents this situation is given by:

