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On Monday, the high temp was 20c. The low temp was -15c. What temp is halfway between the high and the low?
4. What is a factor? How can the use of factors benefit a design? 5. Explain main effects and interaction effects. 6. How does a covariate reduce noise? 7. Describe and explain three trade-offs present in experiments.
what is jason's rule for the numbers in his number sequence? explain how you found your answer.
question a building is located at the end of a street that is inclined at an angle of 8.4ordm with the horizontal. at a
The average percentage growth rate of function f[x] as x advances by one unit from x to x+1 is given by percent[x] = 100((f[x=1]/f[x]) - 1). Use this formula to measure the average percent growth rate of f[x] = 3e0.7x as x advances by one unit
Think about your own experiences with both effective and ineffective communication, and select one (1) example of each to analyze.
Don Williams uses his small motorboat to go 4miles upstream to his favorite fishing spot. Against the current, the trip takes 1/3 hour. With the current the trip takes 1/6 hour. How fast can the boat travel in still water? What is the speed of the..
Find the formula for the Laplace transform of the derivative of a function y′. Use the initial condition y(0)=y0y(0)=y0, use y and y′ respectively for y(t) and y′(t) and Y for the Laplace transform of y.
plane is flying at an altitude of 32,000 feet. The distance between the plane and a radio tower on the ground is 50,000 feet. What is the angle of depression between the plane and radio tower (round to 1 decimal place)?
Find the probability that the first randomly taken candy will be red and second will be red again.
Use the rectangles in each graph to approximate the area of the region bounded by y = sin(x), y = 0, x = 0, and x = π. (Round your answer to three decimal places.)
The average speed of a vehicle on a stretch of Route 134 between 6 a.m. and 11 a.m. on a typical weekday is approximated by the function. Find the interval where f is decreasing and the interval where f is increasing.
Let G be an open subset of C ( complex plane) and let P be a polygon in G from a to b. Use the following 2 theorems to show that there is a polygon Q in G from a to b which is composed of line segments which are parallel to either the real or imag..
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