The distribution of salaries of professional basketball players is skewed to the right. Which measure of central tendency would be the best measure to determine the location of the center of the distribution? A) mode
B) mean
C) frequency
D).median Frequency distributions that are skewed to the right, what is the relationship of the mean and median?

Answers

Answer 1

Answer:

Answer:

Median

mean>median

Step-by-step explanation:

When the data is skewed to right the suitable average is median. Median is suitable because it is less effected by extreme values and thus locate the center of the distribution perfectly. Here the salaries of basket players are skewed to right and the best measure of central tendency to measure the center of distribution is median.

When the frequency distribution is rightly skewed then the relationship of mean and median is that mean is greater than median that is Mean>median.

Hence when the distribution is skewed to right the best choice to measure the center of distribution is median and when the data is skewed to right mean is greater than median.

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What equation (s) must be entered in a graphing utility to obtain the graph of x^(2)+y^(2)=25I NEED HELPPP PLEASEEEEEEE

Answers

Answer:

x^2+y^2=25

Step-by-step explanation:

For my graphing utility, entering the given equation will generate the required graph. (The parentheses are not needed, but do no harm.)

The sun rises between two mountain peaks. The edge of one mountain peak (right) forms a tangent with the sun. The other does not. What is the measure of the arc of the sun that is showing given that y=113º. Note: you are solving for the arc measure, not the arc length. Round your answer to one decimal place, if necessary.

Answers

Answer:

226°

Step-by-step explanation:

According to the Tangent and Intersected Chord Theorem, if a tangent and a chord intersect at a point on a circle, then the measure of each angle formed is one-half the measure of its intercepted arc.

Therefore, if y = 113°, then y is one-half of the intercepted arc x.:

$y=(1)/(2)m\overset\frown{x}$

$2y=m\overset\frown{x}$

$2(113^(\circ))=m\overset\frown{x}$

$m\overset\frown{x}=226^(\circ)$

Therefore, the measure of arc x is 226°.

Check the picture below.

Are two straight lines that cross each other at a right angle? A. Perpendicular
B. Broken
C. Parallel
D. Curved

Answers

Perpendicular lines.

x/3≤ -6

Two straight lines that cross each other at a right angle are called perpendicular angles.

At a dental office, the probability a patient needs a cleaning is 0.89. The probability a patientneeds a filling is 0.44. Assuming the events "needs a cleaning" and "needs a filling" are
independent, then what is the probability a patient needs a filling given that he/she needs a cleaning?
A. 0.83
B. Additional information is required to determine the probability.
C.0.39
D. 0.89
E. 0.44

Answers

Answer: 0.44

Reason:

The events "needs a cleaning" and "needs a filling" are independent. Therefore, we can immediately conclude that the prior condition "needs a cleaning" does not affect "needs a filling". That's why we go for the answer of 0.44 which is stated in the instructions.

In terms of symbols:

C = patient needs a cleaning
F = patient needs a filling
P(C) = 0.89 = probability the patient needs a cleaning
P(F) = 0.44
P(F given C) = P(F) .... since F and C are independent
P(F given C) = 0.44

The knowledge about event C happening does not change the value of P(F). Now if events F and C were dependent somehow, then P(F given C) would be different from P(F).

the population of a colony of cells is growing so that it will triple every hour. suppose the current population is 200 cells. how many hours ago was there only one cell?

Answers

I believe that the answer to the question provided above is that after 66.67 hours the population of the colony cell has reached to 200.
Hope my answer would be a great help for you. If you have more questions feel free to ask here at Brainly.

What is the integer for 3 people join?

Answers

The integer of 3 is negative (-3). Glad to help

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