The displacement vector for the student d can be written as dn + dw + d's...

    

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The displacement vector for the student d can be written as dn + dw + d's (see (Figure 1)). In the space provided, type din component form. Express your answer as two numbers separated by a comma. Be careful with your signs. (db)z,(db)y = A student bikes to school by traveling first dn = 1.00 miles north, then dw = 0.600 miles west, and finally ds = 0.200 miles south. Figure dw 1 d 1 of 1 Part E If a bird were to start out from the origin (where the student starts) and fly directly (in a straight line) to the school, what distance d, would the bird cover? Express your answer in miles. View Available Hint(s) db = Submit Part F Submit 2 IVE Finally, find , the angle north of west of the path followed by the bird. Express your answer numerically in degrees. View Available Hint(s) ? ? miles degrees The displacement vector for the student d can be written as dn + dw + d's (see (Figure 1)). In the space provided, type din component form. Express your answer as two numbers separated by a comma. Be careful with your signs. (db)z,(db)y = A student bikes to school by traveling first dn = 1.00 miles north, then dw = 0.600 miles west, and finally ds = 0.200 miles south. Figure dw 1 d 1 of 1 Part E If a bird were to start out from the origin (where the student starts) and fly directly (in a straight line) to the school, what distance d, would the bird cover? Express your answer in miles. View Available Hint(s) db = Submit Part F Submit 2 IVE Finally, find , the angle north of west of the path followed by the bird. Express your answer numerically in degrees. View Available Hint(s) ? ? miles degrees