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edgar johnson

edgar j.

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Frustrated by Roosevelt's decision to seek a third term, two-term Texan Vice President ________ left the ticket leading conservative Texas Regular Democrats to oppose the Roosevelt's administration after 1940. A Sam Rayburn B George H. W. Bush C John Garner D Lyndon Johnson

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Which carbohydrate is a monosaccharide? sucrose starch amylase fructose Which carbohydrate is a monosaccharide? sucrose starch amylase fructose

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Personality is best defined as an individual's most noticeable characteristics. characteristic pattern of enduring thinking, feeling, and acting. biologically inherited temperament. hidden thoughts and emotions.

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2. A tank is to be constructed of some fixed volume V. The tank is built by placing two hemispheres of radius R at each end of a cylinder of height h and radius R. If the cost of making the hemispherical ends is twice as much as the cost of making the cylinder (per unit area), find the ratio of h to R that minimizes the cost of the tank.

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The magnetic field inside a 5.0-cm-diameter solenoid is 2.0 TT and decreasing at 3.30 T/sT/s. What is the electric field strength inside the solenoid at a point on the axis?

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+V1 9V R1 R2 2.7?? 470? R3 R4 27? 39? R6 120? R7 2.7?? R8 470? R5 220? 1) Determine the current flow through R7 2) Determine the voltage that would be measured across R3 3) Determine the total power that would be dissipated by all of the resistors 4) Determine the total power that would be dissipated by only R6 5) Increase the value of R6 by 3.1% and determine the total power that would be dissipated by this value if R6 assuming all other resistors and voltage are the specified value. 6) Increase the voltage to 9.43V and determine the voltage expected across R3 assuming all resistors are the specified value.

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In what situation would an asymmetric algorithm most likely be used?

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Question 2 The wait time at the Secretary of State (known elsewhere as the DMV) office in Ann Arbor is skewed to the right with a mean wait time of 55 min and a standard deviation of 20 min. 2.1 What is the probability of observing a wait time at least 60 minutes for a randomly selected customer? Can this value be determined? 2.2 Suppose a random sample of 100 customers are selected and the average wait time for this sample is calculated. What distribution would this sample mean follow? 2.3 What is the probability of observing a mean wait time of 60 minutes or longer for a random sample of 100 customers? 2.4 Suppose only a sample of size 25 was collected (instead of 100). What effect, if any, does this increase in sample size have on the mean of the possible sample mean values? What about the standard deviation of the possible sample mean values?

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A brine solution of salt flows at a constant rate of 9 L/min into a large tank that initially held 100 L of brine solution in which was dissolved 0.15 kg of salt. The solution inside the tank is kept well stirred and flows out of the tank at the same rate. If the concentration of salt in the brine entering the tank is 0.03 kg/l, determine the mass of salt in the tank after 1 min. When will the concentration of salt in the tank reach 0.02 kg/L? If $x$ equals the mass of salt in the tank after $t$ minutes, first express $\frac{dx}{dt}$ = input rate - output rate in terms of the given data.

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Please show how to find the Equilibriant Fe magnitude and direction with the three different methods and the resultant Rx and Ry. Fa = 50 grams at 0 degrees (Set by lab) Fb = 100 grams at 120 degrees (Set by lab) Fe = 86 grams at 267 degrees. (Trial and error by me) Hang the following table: Table 1.1: Force Mass Angle FO FA 50 g (0.050 kg) Fa 100 g (0.100 kg) 120° Fs 267° FE Procedure (Experimental Method) By trial and error, find the angle for the third super pulley clamp and the mass that must be suspended over the pulley so that its weight will balance the forces exerted on the strings by the other two masses. This third force is called the equilibriant F because it establishes equilibrium. The equilibriant is the negative of the resultant. Record the mass and angle for the third pulley to put the system into equilibrium into Table 1.1. To test whether the system is in equilibrium, use the following criteria: Method of Finding Equilibrium The clear disk will be centered in the String Tie when the system is in equilibrium. Pull the clear disk slightly to one side and let it go. Check to see that the disk returns to the center. If not, adjust the mass and/or the angle of the super pulley clamp until the disk always returns to the center when pulled slightly to one side. Analysis To theoretically determine what mass should be suspended over the third pulley, and at what angle, calculate the magnitude and direction of the resultant by the component method and the graphical method. The equilibriant F will have the same magnitude, but it will be opposite in direction. In other words, the direction will be 180 degrees from the direction of the resultant. Component Method On a separate sheet of paper, add the vector components of Force A and Force B to determine the magnitude of the equilibriant. Record the components Rx and Ry in Table 1.2. Use trigonometry to find the direction of the equilibriant (remember, the equilibriant is exactly opposite in direction to the resultant). Record the results in Table 1.2. Graphical Method On a separate sheet of paper, construct a head-to-tail diagram of the vectors of Force A and Force B. Use a metric ruler and protractor to measure the magnitude and direction of the resultant. Record the results in Table 1.2. Remember to record the direction of the equilibriant as opposite in direction to the resultant. Table 1.2: Equilibriant (Fe) Method Magnitude Direction Experimental Component Graphical Rx Ry

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