What is the median cost of 26$, 35$, and 50$

Answers

Answer 1
Answer: (26+35+50)/(3)=(111)/(3)=37
The average is $37. The number closest to it is $35.
Answer 2
Answer:

Answer:

I believe it should be $37.

Step-by-step explanation:

If I'm correct median mean average, so you find the average.

26+35+50=111

and since there were 3 variables,

111/3= 37.


Related Questions

What percent of $257.00 is $12.85? Round answer to the nearest tenth of a percent.
Simplify. mn^0 0 1 m mn
Find the equation of the circle whose center and radius are given.center ( 5, 6), radius = 3
Does the circle with center c(0,5) that passes through the point a(6,2) also pass through the point b(-3,11)?
Factorise p^-6p+8Explanation would be helpful too. Thank you so much.

College BoardThe number of hours of daylight, d, in Hartsville can be modeled by d = (35/3) + (7/3) (sin((2π/365)t)), where t is the number of days after March 21. The day with the greatest number of hours of daylight has how many more daylight hours than May 1? (March and May have 31 days each. April and June have 30 days each.)
A. 0.8 hr
B. 1.5 hr
C. 2.3 hr
D. 3.0 hr
E. 4.7 hr

Answers

Sincethis is an SAT Math Level 2 problem derivatives should not be requiredto find the solution. To find "How many more hours of daylight does theday with max sunlight have than May 1," all you need to understand isthat sin(x) has a maximum value of 1.

The day with max sunlight will occur when sin(2*pi*t/365) = 1, giving the max sunlight to be 35/3 + 7/3 = 14 hours

Evaluating your equation for sunlight when t = 41, May 1 will have about 13.18 hours of sunlight.

The difference is about 0.82 hours of sunlight.

Even though it is unnecessary for this problem, finding the actual maxsunlight day can be done by solving for t when d = 14, of by the use ofcalculus. Common min/max problems on the SAT Math Level 2 involve sinand cos, which both have min values of -1 and max values of 1, and alsopolynomial functions with only even powered variables or variableexpressions, which have a min/max when the variable or variableexpression equals 0.

For example, f(x) = (x-2)^4 + 4 will have a min value of 4 when x = 2. Hope this helps

Final answer:

In Hartsville, the summer solstice has about 1.5 hours more daylight than May 1.

Explanation:

The problem requires calculating the difference in daylight hours between the day with the longest day (also known as the summer solstice) and May 1. The summer solstice is typically around June 21, which is 92 days after March 21. We can find the number of daylight hours on this day by substituting t = 92 into the formula: d = (35/3) + (7/3) (sin((2π/365)*92)). This equals about 16.2 hours.

Next, we find the number of daylight hours on May 1, which is 41 days after March 21, by substituting t = 41 into the formula: d = (35/3) + (7/3)(sin((2π/365)*41)), which equals approximately 14.7 hours.

Then, we find the difference between the two by subtracting the daylight hours on May 1 from the daylight hours on the summer solstice: 16.2 - 14.7 = 1.5 hours. Therefore, the summer solstice has 1.5 hours more daylight than May 1.

Learn more about Mathematics here:

brainly.com/question/27235369

#SPJ2

What 30.000 divided by 500?

Answers

30.000 is just 30


30/500
=
0.06

At 3:25 p.m., two trains left Kalamazoo, Michigan. One train traveled westward at a constant rate of 82 miles per hour, while the other traveled eastward at a constant rate of 66 miles per hour. If they are now 11 miles apart, what time is it now?

Answers

you would add 1 hour per mile apart so maybe 1:25 am but i might be wrong

A line and a point are ________ coplanar. a. always b. sometimes c. never (The answer is not A)

Answers

a line and a point are sometimes coplanar

Mary and Jan are both at the gas station at Hill and Elm. From the station, Mary drives 18 miles west and Jan drives 12 miles north. Find the distance between Mary and Jan.

Answers

the distance between Mary and Jan is 26 miles.

The graph of a system of equations with the same slope and the same y-intercepts will have no solutions.A. Always
B. Sometimes
C. Never

Answers

I think the correct answer from the choices listed above is option C. The graph of a system of equations with the same slope and the same y-intercepts will never have no solutions. Rather, it has an infinite number of solutions since all points of the lines intersects.