Astadium has 51,000 seats. seats sell for $28 in section a, $24 in section b, and $20 in section c. the number of seats in section a equals the total number of seats in sections b and c. if the stadium takes in$1,281,200 from each sold out event. how many seats does each section hold?

The number of seats in Section A is 25500

The number of seats in Section B is 14300

and, The number of seats in Section C is 11200.

Step-by-step explanation:

Number of seats can be determined by setting the equations.

Let the number of seats in Section A is "a".

Let the number of seats in Section B is "b".

and, Let the number of seats in Section C is "c".

Now using the statement "A stadium has 51,000 seats"

we can make equation: a + b + c = 51000  

Now using the statement "Seats sell for $28 in Section A, $24 in Section B, and $20 in Section C" and "stadium takes in$1,281,200 from each sold out event".

we can make equation: 28a + 24b + 20c = 1,281,200  

Now using the statement "he number of seats in Section A equals the total number of seats in Sections b and C"

we can make equation: a = b + c

Solving these three equations. We get,

a = 25500 , b = 14300 and c = 11200

Hence, The number of seats in Section A is 25500

The number of seats in Section B is 14300

and, The number of seats in Section C is 11200.

9.55 degrees.

step-by-step explanation:

the given angle is

1 cycle is equal to 2π radians. so 4π will be equal to two cycles.

5.166667π-4π = 1.166667π

hence, this angle goes a little more than negative x axis.

1.166667π-π= 0.166667π

hence, the reference angle is 0.166667π radians.

1 radian = 57.2958 degrees

now, in degrees, this should be equals to 9.55 degrees.

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step-by-step explanation: