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maxonik [38]
4 years ago
8

Given: marked, PQ=8 PR=2x, TU=2z+3, ST=5z Find: PR and ST

Mathematics
1 answer:
Ivenika [448]4 years ago
5 0

Answer:

PR=8; ST=5

Step-by-step explanation:

Find PR:

PQ=PR

8=2x

x=4

PR=2x=2(4)=8

Find ST:

TU=ST

2z+3=5z

3=3z

z=1

ST=5z=5(1)=5

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a company can make 5000 crayons in 6 minutes how many crayons can be made in 3 hours. please show the steps!
Sloan [31]
6 mins goes into 60 mins ten times.
so, first do
5000 \times 10 = 50000
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so, you multiply
50000 \times 3 = 150000
150000 is how many crayons are made in 3 hours.
7 0
3 years ago
Adult tickets to a basketball game cost $5. Student tickets cost $1. A total of $2,783 was collected on the sale of 1,235 ticket
choli [55]

A = the number of adult tickets

S = the number of student tickets

[you can use different variables x, z, t, etc...]

5A + S = 2783        [$5 per adult plus $1 per student = total $2783]

A + S = 1235       [# of adults plus # of students = 1235]

To find A and S, you need to do substitution. First isolate one of the variables using either one of the equations, I will isolate the A in A + S = 1235:

A + S = 1235     Subtract S on both sides of the equation

A = 1235 - S

Next substitute/plug in (1235 - S) for A to find the value of S:

5A + S = 2783                        [isolate/get S by itself in the equation]

5(1235 - S) + S = 2783        Distribute/multiply 5 into (1235 - S)

(5)1235 - (5)S + S = 2783

6175 - 5S + S = 2783       Combine like terms  (-5s and S)

6175 - 4S = 2783             Subtract 6175 on both sides

-4S = -3392          Divide -4 on both sides

S = 848

Now that you found S, you can use it to find A:

A + S = 1235

A + 848 = 1235      Subtract 848 on both sides

A = 387

S = 848 student tickets

A = 387 adult tickets

6 0
3 years ago
Harry walks to a produce market to buy bananas. If a pound of bananas costs $0.49, how much will Harry pay for 3 pounds of banan
romanna [79]

Answer:

1.47

Step-by-step explanation:

it will be 1.47 for three pounds

4 0
3 years ago
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1 - 500 principal earning 4% compounded quarterly, after 6 year.
Keith_Richards [23]
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</span>Formulas where n = 1 (compounded once per period or unit t)
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