# What is the mean height, rounded to the nearest wholenumber if necessary?The table shows the heights, in inches, of players on a girls'basketball team.Basketball Team Heights70 68 72 66 6869 66 71 74 66660686970Mark this and retumSave and ExitNextSRL

The mean height is 69 inches

Step-by-step explanation:

Add all of the values and divide by the number of terms

Mean is the averagevalue of the set given.

It is calculated as:

Mean = Sum of all the values of the set given / Number of values in the set

The meanheight of the Basketballteam is 69.

### What is a mean?

It is the averagevalue of the set given.

It is calculated as:

Mean = Sum of all the values of the set given / Number of values in the set

We have,

70 68 72 66 68

69 66 71 74 66

Sum of all the heights.

= 70 + 68 + 72 + 66 + 68 + 69 + 66 + 71 + 74 + 66

= 690

Number of heights = 10

Now,

The mean of the heights.

= 690/10

= 69

Thus,

The meanheight of the Basketballteam is 69.

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## Related Questions

A baseball team played 75 games and lost 20% of them. How many games did the team lose?15
20
55
60

total games played =75

games lost =20%

therefore..

total games lost =15

It’s 15 because 20% of 75 is 15

graph attached

Step-by-step explanation:

A cell site is a site where electronic communications equipment is placed in a cellular network for the use of mobile phones. The numbers y of cell sites from 1985 through 2011 can be modeled byy = 269573/1+985e^-0.308t where t represents the year, with t = 5 corresponding to 1985. Use the model to find the numbers of cell sites in the years 1998, 2003, and 2006.

(a) 3178

(b) 14231

(c) 33152

Step-by-step explanation:

Given

Solving (a): Year = 1998

1998 means t = 8 i.e. 1998 - 1990

So:

--- approximated

Solving (b): Year = 2003

2003 means t = 13 i.e. 2003 - 1990

So:

--- approximated

Solving (c): Year = 2006

2006 means t = 16 i.e. 2006 - 1990

So:

--- approximated

You know only the given information aboutthe measures of the angles of a triangle. Find the probability that the triangle is equiangular.
39. Each is a multiple of 12.

Since they are multiples if 12

The possibilities are

12, 12, 156

12,24,144

12,36,132

12,48,120

12,60,108

12,72,96

12,84,84

24,24,132

24,36,120

24,48,108

24,60,96

24,72,84

36,36,108

36,48,96

36,60,84

36,72,72

48,48,84

48,60,72

60,60,60

Hence the probability is 1/19 or 0.0526

An equiangular triangle has all angles equal to 60 degrees. A triangle with angles that are multiples of 12 can be equiangular triangle only if each angle is 60 degrees. The probability of this is low due to multiple possibilities of multiple of 12.

### Explanation:

In mathematics, a triangle is defined as equiangular if all its angles are equal. For a triangle to be equiangular, each angle must measure 60 degrees because the sum of all angles in a triangle is always 180 degrees.

Note, if each angle of a triangle is a multiple of 12, the only way it can be an equiangular triangle is if each angle measures 60 degrees (which is indeed a multiple of 12). Therefore, for a triangle with angles that are multiples of 12 to be an equiangular triangle, each angle must be 60 degrees.

However, multiple possibilities exist for angles of a triangle that are a multiple of 12, for instance, 12, 72, 96 or 24, 36, 120 etc. Therefore the probability that randomly picked triangle with the given condition is equiangular is relatively very low.

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A company is considering a new manufacturing process. It knows that the rate of savings (in dollars per year) from the process will be about S(t) = 5000(t + 3), where t is the number of years the process has been in use. Find the total savings during the first year. Find the total savings during the first 5 years. The total savings during the first year is __________

Total saving during first 5 years=$137500 Total saving during first year=$17500

Step-by-step explanation:

We are given that

Savings rate

Total saving during first 5 years is given by

Total saving during first 5 years==$137500 Total saving during first year= Total saving during first year= Total saving during first year=$17500

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Step-by-step explanation:

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