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Y_Kistochka [10]
3 years ago
5

1) Five hundred tickets were sold for a fundraising dinner. The receipts totaled $3312.50. Adult tickets were $7.50 each and chi

ldren’s tickets were $4.00 each. How many tickets of each type were sold? (375,125)that’s the answer I need the steps
Mathematics
2 answers:
ehidna [41]3 years ago
6 0
Number of adults' tickets (x): $7.50x + $4.00(500 - x) = $3,312.50 $7.50x + $2,000.00 - $4.00x = $3,312.50 $3.50x = $1,312.50 x = 375 
No. of children's tickets (500 - x): = 500 - 375 = 125 
Answer: 375 adults' tickets, 125 children's tickets 
Proof (Receipts totaled $3,312.50): = (375 tickets * $7.50) + (125 tickets * $4.00) = $2,812.50 + $500.00 = $3,312.50
Scilla [17]3 years ago
4 0
Have the x=the number of adult tickets sold, and y=the number of child tickets sold. 

<span>Your two equations should be: </span>
<span>7.50x+4.00y=3312.50 </span>
<span>x+y=500  
:p </span>
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3 years ago
A survey found that 78% of students do their homework before 10:00 predict how many students out 975 do their homework before 10
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Hi Zahra, I've found a very simple and effective way of calculating percentages. 78% refers to 78 out of every 100, which can also be written as "0.78". Now, we can simply multiply 0.78 by your number (975) to get 760.5 students. Obviously, there isn't a half a student, so we round that number up to 761. So 761 out of 975 students do their homework before 10:00.
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4 years ago
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A swimming pool has a length of 12 feet, a width of 8 feet, and a depth of 9 feet. What is the volume of the pool in cubic feet?
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3 years ago
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Illusion [34]

Answer:

<h2><u>question 1</u></h2>

n^{2} - 20n -96 = 0

use product and sum method

product = -96

sum = -20

numbers needed = ( -24 , 4)

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hence <u>n = 24 and n = -4 </u>

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<u />x^{2} + 12 x = 48<u />

in the form ax^{2}  +bx +c = 0

= x^{2} +12x - 48

make use of the formula :

\frac{-b+-\sqrt{b^{2} -4ac} }{2a}

replace values to make 2 equations :

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<h2><u>Question 3 </u></h2>

<u />x^{2} -14x+40=0<u />

use product and sum method

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can simplify by 5

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use product and sum method

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