An air freight company has three types of aircraft which carry three types of cargo. The payload, in tons, is summarized in the table below.
On Sundays and holidays, , the company must move 14 tons of mail, 9 tons of medical supplies, and 11 tons of freight. This system of equations can be represented by the matrix:
. Reduce this matrix to calculate how many aircraft of each type should be used.
What will be an ideal response?
; 3 passenger planes, 1 transport plane, and 4 commuter planes.
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Find the unit tangent vector T and the principal unit normal vector N. r(t) = (t2 - 8)i + (2t - 2)j + 4k
A. T = i +
j; N =
i +
j
B. T = i +
j; N =
i -
j
C. T = i -
j; N = -
i -
j
D. T = i +
j; N =
i -
j
Solve the problem.Find the point on the sphere that is farthest from the point
A.
B.
C.
D.
Solve the problem.The following information pertains to a bakery which makes donuts.Make a scatterplot of the data. Then graph the following four functions on the same coordinate system:
;
;
;
. Which function best models
the profit for x cases of donuts? A. f1 B. f4 C. f3 D. f2
Solve the rational equation. If there is no solution, state this as your answer. +
=
A. {1} B. {-7, -1} C. {-7, 1} D. no solution