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1. The rectangle is divided into four regions, and the area of each region is given. A point inside the rectangle is chosen at random. Find the probability of the event. Give your answer as a reduced fraction, and as a decimal rounded to the nearest hundredth. The point is in Region B.
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the ratio of the areas of B to the total area
\[P(\text{point in a given region})=\frac{\text{area of given region}}{\text{total area}}\]
is it 2/3=0.67?
a.1/12=.08 b.6/19=.32 c.6/13=.46 d.2/3=.67
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@SithsAndGiggles
No \[\frac{\text{area of B}}{\text{total area of rectangle}}=\frac{12}{6+12+14+6}=\cdots\]
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