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w^2+6w+8
5x^2+ 500
2h^2+7h+3
For the problems on pages 345 and 346, factor the polynomials using whatever strategy seems appropriate. State what methods you will use and then demonstrate the methods on your problems, explaining the process as you go. Discuss any particular challenges those particular polynomials posed for the factoring.
Why is it important to simplify radical expressions before adding or subtracting? How is adding radical expressions similar to adding polynomial expressions?
The cruise-control function on Georgina's car should keep the speed of the car within 3mi/h of the set speed. Write a compound inequality to show the acceptable speed s if the set speed is 55 il/h. graph the solutions.
application of calculus-optimization problemtwo vertical poles pq and st are secured by a rope prs going from the top
a theater has 30 seats in the first row, 32 seats in the second row, increasing by 2 seats per row for a total of 26 rows. How many seats are there in the theater?
A swimming pool is 16 feet wide and has transverse cross-sections which look like: If the pool is being filled at a rate of 1.1 cubic feet per minute, how fast is the water level rising when the depth of water is 2 feet?
An airplane needs to reach a velocity of 360 km/h to take off. On a 2000 m runway, what is the minimum acceleration necessary for the plane to take flight?
Write the solution to this IVP in the form y(t) = R cos(ω0 t - θ) and give the amplitude, period, frequency, and phase shift of the resulting motion.
Problem 1: Let A = {3,5,7}, B={2,3}, C = {1,2,3,4,7}. Compute the following sets:
A boxing ring is in the shape of a square, 20 ft on each side. How far apart are the fighters when they are in opposite corners of the ring?
A boat travels 12 miles upstream in the same time it takes to travel 16 miles downstream. What is the speed of the boat is still water?
Suppose the area polluted is a circle of radius r and the radius is increasing at a rate of 2 f t/sec. How fast is the area increasing when the radius of the circle is 60 ft?
Determine the exact probability of creating a mini license plate with a 5. Give solution exactly in reduced fraction form.
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