Which description best fits the distribution of the data shown in the histogram? skewed right uniform approximately bell-shaped skewed left histogram with vertical axis ranging from 0 to 14 labeled frequency. for 0 to 49, the bar height is 2. for 50 to 99, the bar height is 6. for 100 to 149, the bar height is 12. for 150 to 199, the bar height is 5. for 200 to 249, the bar height is 1.

Answer with explanation:

The Description about the Histogram is

Vertical Axis = 0-14

Horizontal Axis      Bar Height

0-49                            2

50-99                            6

100-149                         12

150-199                            5

200-249                          1

Plotting the Histogram

→Class interval 150-199 has frequency =5, and class interval 50-99, has frequency equal to 6.

→The curve is not uniform on both sides.

→The interval in which mean , median lies has 6+2=8 frequency on the left of that interval , and 5+1=6, values on the right of class interval [100-149].We can conclude that,the histogram is left Skewed.

→But when we join ,mid points of histogram,the curve obtained resembles with a normal distribution curve called bell curve.It is not exactly bell shaped,as not uniform on both sides explained above.

Option C: Approximately bell Shaped

since proposition states that a number is greater than 25, if is true then the number must actually be greater than 25.

this implies that all possible options, except 24, can be accepted

he will have 300 because he is really broke and 300 is in his imangine

step-by-step explanation: he ehe heh step by the thy