91影视

Given:

Suppose first find the row/ column totals, which is the sum of all counts in the associating row/ column.

It is observed the table is having the data about $1207$women and that $53$of the $1207$women had a child with one or more birth defects (as $53$is mentioned in the row 鈥淥ne or more鈥� and in the column 鈥淩ow Total鈥� of the above table).

$\frac{53}{1207}=0.0439$

Therefore is a proportion of$0.0439$ women had a child with one or more birth defects.

Let us first determine the row/column totals of the given table, which is the sum of all counts in the associating row/ column.

It is observed that the table is having the data about $1207$women and that $13$of the $1207$women were pre diabetic and had a child with one or more birth defects where $9$of the $1207$women were diabetic and had a child with one or more birth defects

$\frac{13+9}{1207}=\frac{22}{1207}=\frac{0.01823=1.823\%}{}$

Therefore$1.823\%$ of the women in the study was pre diabetic, and has a child with one or more birth defects.

Let us first find the row/column totals of the given table, which is the sum of all counts in the associating row/ column.

To find the distribution of superpower preference from every country, and divide the counts by the column total.

Graph:

The width of the every bar has to be the same and the height has to be equal to the percent.

From the part (c)

It is observed that the number of birth defects gets to be highest for the Diabetics and lowest for the Non diabetics, the reason is that the green area of the bars is greatest for Diabetic and least for non diabetic.