MathMaster logo

MathMaster

  1. Home
  2. general
  3. construct a set of six pieces of data with mean median and midrange of 67 and where no two pieces of data are the same
Question

Construct a set of six pieces of data with​ mean, median, and midrange of 67 and where no two pieces of data are the same.

173

likes
867 views

Answer to a math question Construct a set of six pieces of data with​ mean, median, and midrange of 67 and where no two pieces of data are the same.

Expert avatar
Murray
4.5
92 Answers
To construct a set of six pieces of data with a mean, median, and midrange of 67, where no two pieces of data are the same, you can use the following values: Smallest Value: 50 Second Smallest Value: 60 Middle Value (Median): 67 Second Largest Value: 74 Largest Value: 84 Midrange: [(50 + 84) / 2] = 67 In this set, all the values are distinct, and their mean, median, and midrange are all equal to 67.

Frequently asked questions (FAQs)
Graph the logarithmic function f(x) = log(x) and determine the x-values for which f(x) = 2.25.
+
What is the value of x when 10^x = e^x?
+
What is the length of the median of a triangle if its side lengths are 12 cm, 16 cm, and 20 cm?
+
New questions in Mathematics
Calculate to represent the function whose graph is a line that passes through the points (1,2) and (−3,4). What is your slope?
a to the power of 2 minus 16 over a plus 4, what is the result?
-11+29-18
3x+2/2x-1 + 3+x/2x-1 - 3x-2/2x-1
(3x^(2) 9x 6)/(5x^(2)-20)
How many anagrams of the word STROMEC there that do not contain STROM, MOST, MOC or CEST as a subword? By subword is meant anything that is created by omitting some letters - for example, the word EMROSCT contains both MOC and MOST as subwords.
A merchant can sell 20 electric shavers a day at a price of 25 each, but he can sell 30 if he sets a price of 20 for each electric shaver. Determine the demand equation, assuming it is linear. Consider (P= price, X= quantity demanded)
Let r: x - y 5 = 0. Determine a general equation of the line s parallel to the line r, which forms an isosceles triangle with area 8 with the line x = 5 and the Ox axis.
Given (3x+2)E [2;14] how much money (in soles) does Sophia have if numerically it is the greatest value of x?
19) If the temperature of -8°C decreases by 12°C, how much will it be? a)-20°C -4°C c) 4°C d) 20°C
I. Order to add 40.25+1.31+.45 what is the first action to do ?
The simple average of 15 , 30 , 40 , and 45 is
From 1975 through 2020 the mean annual gain of the Dow Jones Industrial Average was 652. A random sample of 34 years is selected from this population. What is the probability that the mean gain for the sample was between 400 and 800? Assume the standard deviation is 1539
User One of the applications of the derivative of a function is its use in Physics, where a function that at every instant t associates the number s(t), this function s is called the clockwise function of the movement. By deriving the time function we obtain the velocity function at time t, denoted by v(t). A body has a time function that determines its position in meters at time t as S(t)=t.³√t+2.t . Present the speed of this body at time t = 8 s.
For what values of m is point P (m, 1 - 2m) in the 2⁰ quadrant?
A hardware bill totals $857.63 with discounts of 5% and 3%. What is the net cost of the Material ?
Given a circle 𝑘(𝑆; 𝑟 = 4 𝑐𝑚) and a line |𝐴𝐵| = 2 𝑐𝑚. Determine and construct the set of all centers of circles that touch circle 𝑘 and have radius 𝑟 = |𝐴𝐵|
How much does 7.2 moles of ammonium dichromate weigh? (NH4)2Cr2O7
Solve the following system of equations using substitution. y=-4x- 11. 3x+7y=-2
Exercise The temperature T in degrees Celsius of a chemical reaction is given as a function of time t, expressed in minutes, by the function defined on ¿ by: T (t )=(20 t +10)e−0.5t. 1) What is the initial temperature? 2) Show that T' (t )=(−10 t +15)e−0 .5t. 3) Study the sign of T' (t ), then draw up the table of variations of T . We do not ask for the limit of T in +∞. 4) What is the maximum temperature reached by the reaction chemical. We will give an approximate value to within 10−2. 5) After how long does the temperature T go back down to its initial value? We will give an approximate value of this time in minutes and seconds. DM 2: study of a function Exercise The temperature T in degrees Celsius of a chemical reaction is given as a function of time t, expressed in minutes, by the function defined on ¿ by: T (t )=(20 t +10)e−0.5t. 1) What is the initial temperature? 2) Show that T' (t )=(−10 t +15)e−0.5 t. 3) Study the sign of T' (t ), then draw up the table of variations of T . We do not ask for the limit of T in +∞. 4) What is the maximum temperature reached by the reaction chemical. We will give an approximate value to within 10−2. 5) After how long does the temperature T go back down to its initial value? We will give an approximate value of this time in minutes and seconds.

You might be interested in