Which fraction is between 0 and 50 100

Answers

Answer 1

Answer: Well first of all where are the fractions, but anyway any fraction that is higher than 0/0-1/2(50/100). Meaning any fraction in that range could work. Including 1000/2000, because it is 1/2.

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I need help on my pre-algebra homework, pleaseJoy recently hired a landscaper to do some necessary work. On the final bill, Joy was charged a total of $1096. $460 was listed for parts and the rest for labor. If the hourly rate for labor was $53, how many hours of labor was needed to complete the job?

(A) First, write an equation you can use to answer this question. Use x as your variable.

The equation is

(B) Solve your equation in part (A) to find the number of labor hours needed to do the job.

Answer: The number of labor hours was __________________.

Answers

Equation: 53x + 460 = 1096

Solution 1096 - 460 = 53x

636/53=x

12=x

12 hours

Please explain the connection between Pythagorean triples and right triangles. Please help and thanks

Answers

the Pythagorean triples are integer solutions to the Pythagorean theorem
a*a + b*b = c*c or x squared + y squared = z squared you can use abc and xyz interchangeably. using a right triangle, the c side would be the hypotenuse, the side opposite the right angle. The "a" side is the shorter of the two sides adjacent to the right angle.

A candle is 6 inches tall and burns at a rate of 1/2 inche per hour

Answers

If you are asking for how fast the candle will brunt out, it is:

6inches / 0.5inches per hour = 12 hours

You are buying flowers to hand out at a school dance. Roses cost $30 for a dozen but cost more if bought individually, with the money you have, you can buy 7 dozen and 4 single roses or 64 single roses. How much is one rose? How much money do you have?

Answers

One rose is $2. The amount of money you have is $90

URGENT!! The difference between the roots of the quadratic equation x2−12x+q=0 is 2. Find q

Answers

Answer:

q=35

Step-by-step explanation:

x2 - 12x + q = 0

Let the two roots be r and r+2.

Factor the quadratic expression:

(x - r)[x - (r + 2)] = 0

Expand, simplify, group like terms, and get

x2 - 2(r + 1)x + r(r + 2) = 0

Compare to

x2 - 12x + q = 0

and set equal the coefficients of like terms:

Coefficient of x:

-2(r + 1) = -12 ⇒ r + 1 = 6 ⇒ r = 5

(Then the other root is r + 2 = 5 + 2 = 7)

Constant term:

r(r + 2) = q ⇒ 5(5 + 2) = q

q = 35

Test the solution:

(x - 5)(x - 7) = x2 - 12x + 35

With two roots differing by 2, you get an equation of the form

x2 - 12x + q = 0

with q = 35.

In the 2000 census, the state of Florida had a population that was approximately five times the population of the state of Oklahoma. Which of these statements correctly identifies the relationship between the populations of these two states as recorded by the 2000 census?a) If F represents the population of Florida recorded by the 2000 census, F + 5 represents the population of Oklahoma. b) If K represents the population of Oklahoma recorded by the 2000 census, K represents the population of Florida. c)If K represents the population of Oklahoma recorded by the 2000 census, K + 5 represents the population of Florida. d) If F represents the population of Florida recorded by the 2000 census, 5F represents the population of Oklahoma. e) If F represents the population of Florida recorded by the 2000 census, F represents the population of Oklahoma. f) If K represents the population of Oklahoma recorded by the 2000 census, 5K represents the population of Florida.

Answers

The correct answer is F) If K represents the population of Oklahoma recorded by the 2000 census, 5K represents the population of Florida.

This is because "5K" is the same as 5 × K, and that means 5 × population of Oklahoma. This is correct as the population of Florida was 5 × the population of Oklahoma.

Answer: The correct answers are

If F represents the population of Florida recorded by the 2000 census, 1/5 F represents the population of Oklahoma.

If K represents the population of Oklahoma recorded by the 2000 census, 5K represents the population of Florida.

Step-by-step explanation: I took the test!

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