paid admissions. How many of each ticket were sold? (Round to nearest integer if necessary.)
Answer:
general admission tickets = 567
reserved tickets = 378
Step-by-step explanation:
Let number of general admission tickets be "g"
and number of reserved seats be "r"
Total 945 tickets, that means:
g + r = 945
Also, total value of all tickets is 5008.5, so we can write:
4.5g + 6.5r = 5008.5
We can write 1st equation as:
g = 945 - r
Now we plug it into 2nd equation and solve for r first:
Now, g is equal to:
g = 945 - r
g = 945 - 378
g= 567
So, reserved tickets sold were 378
and
general admission tickets sold were 567
With geometric sequences, if you divide a term by the term before it you'll get the common ratio. That's how they are all constructed, and in this problem:
So -1/4 is our common ratio.
The common ratio of the geometric sequence −320, 80, −20, 5,… is -1/4 or -0.25.
It is defined as the systematic way of representing the data that follows a certain rule of arithmetic.
We have a geometric sequence:
−320, 80, −20, 5,…
As we know, the geometric sequence or progression follows a certain rule of arithmetic.
The common ratio = second term/first term or
First term = -320
Second term = 80
= 80/(-320)
= -1/4
The common ratio = -1/4 or -0.25
Thus, the common ratio of the geometric sequence −320, 80, −20, 5,… is -1/4 or -0.25.
Learn more about the sequence here:
#SPJ5
Answer:
The answer is D.
Step-by-step explanation:
The answer is D because the total number of people who chose flight was 37. Researchers said they surveyed, 100 people in total so 37 out of those 100 people choose flight, hence the answer being D.
Answer:
37/100
Step By Step:
Take the total of students who chose flight and put it over the total number of students, in this case, 37/100.
hope this helps :)