A ship leaves port at noon at a bearing of 143°. The ship's average rate of speed over this time is 12 miles per hour Describe the location of the ship at 4 30 pm by writing a vector in component form. Then explain what these components mean in
terms of the scenario

F(x) = (x^2 + 3x − 4) and g (x) = (x+4) find f/g and state the domain.

In each bouquet of flowers, there are 2 roses and 3 white carnations. complete the table to find how many roses and carnations there are in 2 bouquets of flowers.

17. a researcher measures three variables, x, y, and z for each individual in a sample of n = 20. the pearson correlations for this sample are rxy = 0.6, rxz = 0.4, and ryz = 0.7. a. find the partial correlation between x and y, holding z constant. b. find the partial correlation between x and z, holding y constant. (hint: simply switch the labels for the variables y and z to correspond with the labels in the equation.) gravetter, frederick j. statistics for the behavioral sciences (p. 526). cengage learning. kindle edition.