MATHEMATICS HIGH SCHOOL

51% of the tickets sold at a school carnival were early-admission tickets. If the school sold 100 tickets in all, how many early-admission tickets did it sell?

Answers

Answer 1

Answer:

Answer:

51 were the total number of the tickets sold at a school carnival wereearly-admission tickets.

Step-by-step explanation:

Total number of tickets sold by = 100

Let $x$ be the early-admission tickets sold by the school.

As 51% of the tickets sold at a school carnival were early-admission tickets.

$x=(51)/(100)* 100$

$= 51$

Therefore, 51 were the total number of the tickets sold at a school carnival wereearly-admission tickets.

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What is the factored form of 6n4 – 24n3 + 18n? 6 n (n Superscript 4 Baseline + 4 n cubed + 3n) 6 n (n Superscript 4 Baseline minus 4 n cubed + 3 n) 6 n (n cubed minus 4 n squared + 3) 6 n (n cubed + 4 n squared + 3)

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6n(n³ - 4n² + 3) is the factored form.

What is expression?

Expressions is the defined as mathematical statements that have a minimum of two terms containing variables or numbers.

Given that,

⇒6n⁴ - 24n³ + 18n

factor out 6n from each term

⇒6n(n³ - 4n² + 3)

There are two factors 6n and (n³ - 4n² + 3) of given expression.

Learn more about expression here:

brainly.com/question/13947055

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Answer:

6n(n³ - 4n² + 3)

Step-by-step explanation:

Given

6 $n^(4)$ - 24n³ + 18n ← factor out 6n from each term

= 6n(n³ - 4n² + 3) ← which may be factored further if required

Solve the system of linear equations by elimination.
9x+2y=39
6x+13y=−9

Answers

y = -3

x = 5

Explanation:

$9x + 2y = 39 \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: \: (2)\n 6x + 13y = - 9 \: \: \: \: \: \: \: \: \: \: \: \: ( - 3) \n \n 18x + 4y = 78 \n - 18x - 39y = 27 \n \n - 35y = 105 \n y = (105)/( - 35) \n y = - 3 \n \n \n 9x + 2y = 39 \n 9x + 2( - 3) = 39 \n 9x - 6 = 39 \n 9x = 39 + 6 \n 9x = 45 \n x = (45)/(9) \n x = 5$

Which type of data is best represented by a histogram?A.
data sets with some common elements

B.
parts of a total amount

C.
data that are compared using bars

D.
frequency distributions for certain intervals