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during the first part of a trip, a canoeist travels 83 miles at a certain speed. the canoeist travels 25 miles on the second part of the trip at a speed of 5 mph slower. the total time for the trip is 3 hrs. What was the speed on each part of the trip?
Provide an example of a matrix that can be solved using Gaussian elimination. Show specifically how row operations can be used to solve the matrix.
The interest from the first investment was 4 times the interest from the second. Find the amount of the three parts of the investment.
Determine the number of points in the sample space of the possible arrangements of boys and girls.
Let A be a positive definite matrix. Show that X has a unique positive square root. That is, show that there exists a unique positive matrix X such that X^2 =A.
A square's side is increased by 6 yards, which corresponds to an increase in the area by 168 square yards. How many yards is the side of the initial square?
Find the steady state response to a simple harmonice input of period 2pi/omega and amplitude alpha. Give the amplitude and phase for the component x_3(t) only.
Use K-map to find a minimal expansion as Boolean products of each of these functions. Also draw the logic circuit for problem a) and b).
A plane is heading due south with an airspeed of 225 mph. A wind from a direction of 50° is blowing at 13 mph. Find the bearing of the plane.
currently, tyrone has $60 and his sister has $135, both ger an allowance os $5 each week. tyrone decide to save his entire allowance, but his sister spends all hers each week plus an additional $10 each week. after how long will they each have the..
Show that if @:R -> S is a ring homomorphism, then the ker(@) is an ideal of R and that @ is injective if.
If the given angle is in standard position, find two positive coterminal angles and two negative coterminal angles. (Enter your answers as a comma-separated list.)
Calculate the value of the test statistic with the information given above.
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