A farmer has a rectangular plot of land shaped like the figure in the graph. There is another identical plot of land 100 yards east and 100 yards north of the original plot. Graph both plots of land. Then find the combined area of the two plots of land.
Answers
Answer:
1000
Step-by-step explanation:
As we take area of plot
Answer:
The combined area of the two plots of land is 2LW.
Step-by-step explanation:
Without a figure, it is difficult to provide a graph, but we can still solve the problem using the given information.
Let's assume that the original plot of land has dimensions of length L and width W. Then, its area is A = LW.
The second plot of land is identical to the first one, but it is shifted 100 yards east and 100 yards north. This means that its length and width are still L and W, but they are displaced by 100 yards. Therefore, the second plot of land has the same area as the first one, and its area is also A = LW.
To find the combined area of the two plots of land, we can add their areas:
Total area = A + A = 2A
Substituting A = LW, we get:
Total area = 2LW
Therefore, the combined area of the two plots of land is 2LW.
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