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(rate)(time)=Distance or RT=D. There for T =D/R. The time for both trips is the same so D1/R1=D2/R2. Let C =rate of current. We can let R1 = downstream which is 15mph for the boat+C for the current or 15+C. R2 is upstream so its rate is 15-C. The downstream distance, D1 is 12 miles, and the upstream distance D2 is 9miles. Substitute these values in the ratio above and solve for C. Leave answer in fraction form.
Two forces of 255 N and 325 N act on an object. The angle between the forces is 64 degree. Find the magnitude of the resultant and the angle that it makes with the smaller force.
How many of the bulbs should she plant next fall if she would like at least 52 to bloom?
Find the y-coordinate of the point (3+h, ) if this point lies on the graph of the function F(x) = (3/x) - x the y-coordinate of the point is.
Suppose that the sample is enlarged to 14 measurements, by including two additional measurements having a common value of 27 each. Find the standard deviation of the sample of 14 measurements.
Janet can shovel snow from her driveway in 50 minutes. Tom can do the same job in 35 minutes. How long would it take Janet and Tom to shovel the driveway if they worked together?
Suppose that the simultaneous equations F(x,y,z)=0 and G(x,y,z)=0 define x=f(z) and y=g(z) implicitly, Determine expressions for dx/dz and dy/dz in terms of partial derivatives of F and G
Use this formula to find how many terms are needed to estimate with an error less than .
The derivative of a continuous function at x is the slope of the tangent line to the curve at x. The attached pdf file develops the idea of a derivative first using slopes of secant lines and then introducing and explaining the difference quotient..
State the research and null hypotheses to test whether or not doctors in this HMO have less experience than the national average at alpha=0.05
Flying with the wind a plane went 183 km/h. Flying into the wind the plane only went 141 km/h. Find the speed of the plane in still air and the speed of the wind.
Fnd two linearly independent power series solutions of the given differential equation. Determine the radius of convergence of each series, and identify the general solution in terms of familiar elementary functions.
the base of a triangular field is three times its altitude. If the cost of sowing the field at rs 58 per hectare is rs 783 ,find its base and height.
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