The location of the solid figure relative to the dashed figure can be described in terms of precision and accuracy. In some figures, the dots are concentrated close to one another, indicating high precision, but they are rather far away from the actual location, indicating low accuracy. The plot lines on the left and right represent different starting points, indicating their relative positions.
The location of the solid figure relative to the dashed figure can be described in terms of precision and accuracy. Precision refers to how closely the data points are concentrated to one another, while accuracy refers to how close the data points are to the actual location.
In Figure 1.22, Figure 1.25, and Figure 1.23, the dots are concentrated close to one another, indicating high precision. However, they are rather far away from the actual location of the restaurant, indicating low accuracy.
In the plot on the left and right, the lines represent the movement from one point to another. The plot on the right shows a line from (0,2) to (3,2), while the plot on the left shows a line from (0,8) to (3,2). The difference in the starting points of the lines indicates their relative positions.
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the volume of a right-circular cylinder is V = πr²h, however, this cylinder on 6) is not a right-circular cylinder, meaning, the its altitude is not going straight up making a right-angle with the ground, is all slanted.
now, let's recall Cavalieri's Principle,
solids with the same altitude and cross-sectional areas at each height have the same volume.
so, though this cylinder is slanted, its cross-sectional areas are the same as a right-circular cylinder and thus its volume is also V = πr²h, so yes, is correct.
7)
the area of a parallelogram is A = bh.
so the volume of this solid will simply be the area of the upfront parallelogram times the depth or length of 5x.
a plant cell is 0.00001267 meter wide.How is this number written in scientific notation?