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alison ramsey

alison r.

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A steel shaft with an ultimate tensile strength of 1000 MPa is in rotating bending. It has a shoulder (change in diameter with a fillet) for locating a bearing. The shaft's larger diameter is 30 mm, the smaller diameter is 20 mm and the fillet radius is 2 mm. Determine the fatigue stress concentration factor that would be used in the equation to calculate the endurance strength. - enter the number to two decimal places only - do not enter units - for instance, if the answer is 15.23 N just enter "15.23" -

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Question 13 Bandura claims that self-efficacy can be acquired, enhanced, or decreased through mastery experiences. social modeling. social persuasion and physical and emotional states. All of the answers are correct. 1 pts

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Put the events involved with a reflex arc into the correct order. Sensory neurons conduct impulses from the receptor to the spinal cord. Effector responds to nerve impulse from motor neuron. Information is processed in the integration center by interneurons. Sensory receptors respond to external and internal stimuli. Motor neuron transmits nerve impulse to effector.

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Question 21.6: Two small spheres spaced 20.0 cm apart have equal charge. How many excess electrons must be present on each sphere if the magnitude of the force of repulsion between them is 3.33 × 10$^{-21}$ N? Question 21.11: In an experiment in space, one proton is held fixed and another proton is released from rest a distance of 2.50 mm away. (a) What is the initial acceleration of the proton after it is released? (b) Sketch qualitative (no numbers!) acceleration-time and velocity-time graphs of the released proton's motion. Question 21.27: (a) What must the charge (sign and magnitude) of a 1.45 g particle be for it to remain stationary when placed in a downward-directed electric field of magnitude 650 N/C? (b) What is the magnitude of an electric field in which the electric force on a proton is equal in magnitude to its weight? Question 21.32: A uniform electric field exists in the region between two oppositely charged plane parallel plates. A proton is released from rest at the surface of the positively charged plate and strikes the surface of the opposite plate, 1.60 cm distant from the first, in a time interval of 3.20 × 10$^{-6}$ s. (a) Find the magnitude of the electric field. (b) Find the speed of the proton when it strikes the negatively charged plate. Question 21.33: A point charge is at the origin. With this point charge as the source point, what is the unit vector $\hat{r}$ in the direction of the field point (a) at $x = 0$, $y = -1.35$ m; (b) at $x = 12.0$ cm, $y = 12.0$ cm; (c) at $x = -1.10$ m, $y = 2.60$ m? Express your results in terms of the unit vectors $\hat{i}$ and $\hat{j}$. Question 21.41: Three negative point charges lie along a line as shown in the figure. Find the magnitude and direction of the electric field this combination of charges produces at point P, which lies 6.00 cm from the -2.00 µC charge measured perpendicular to the line connecting the three charges. Question 21.51: A ring-shaped conductor with radius $a = 2.50$ cm has a total posi- tive charge $Q = +0.125$ nC uniformly distributed around it (see the figure). The center of the ring is at the origin of coordinates O. (a) What is the electric field (magnitude and direction) at point P, which is on the x-axis at $x = 40.0$ cm? (b) A point charge $q = -2.50 \, \mu$C is placed at P. What are the magnitude and direction of the force exerted by the charge q on the ring? Question 21.79: Positive charge Q is distributed uniformly along the x-axis from $x = 0$ to $x = a$. A positive point charge q is located on the positive x-axis at $x = a + r$, a dis- tance r to the right of the end of Q (see the figure). (a) Calculate the x- and y-components of the electric field produced by the charge distribution Q at points on the positive x-axis where $x > a$. (b) Calculate the force (magnitude and direction) that the charge distribution Q exerts on q. (c) Show that if $r >> a$, the magnitude of the force in part (b) is approximately $Qq/4\pi\epsilon_0r^2$. Explain why this result is obtained. Question 21.86: A semicircle of radius a is in the first and second quadrants, with the center of cur- vature at the origin. Positive charge $+Q$ is distributed uniformly around the left half of the semicircle, and negative charge $-Q$ is distributed uniformly around the right half of the semicircle (see the figure). What are the magnitude and direction of the net electric field at the origin produced by this distribution of charge?

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Functions and Structure of Chromatin Question 1 (2 points) What are the primary functions of chromatin? Interact with DNA Organization Regulation of Expression Compaction Protection from DNA damage Bind to the kinetochore proteins Modify histone proteins

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he labels to the appropriate location in the figure. he labels to the appropriate location in the figure Reset Help Trachea Left primary bronchus Secondary bronchus Cartilage plates Respiratory bronchiole Bronchioles Terminal bronchiole Tertiary bronch Smaller bronchi

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Question 5. (12 points) (1) For $n \in \mathbb{N}$, let $a_n = (-1)^n \frac{1}{\sqrt{n}}$ and consider the series $\sum_{n=1}^{\infty} a_n$ and $\sum_{n=1}^{\infty} a_n^2$. Prove that the first series converges, while the second does not.

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Problem 1 (Rent vs. Own) You are considering an option to purchase or rent a single residential property. You can rent it for £2,000 per month, and the owner would be responsible for maintenance, property insurance, and property taxes. Alternatively, you can purchase this property for £200,000 and finance it with an 80 percent mortgage loan at 6 percent interest that will fully amortize over a 30-year period. The loan can be prepaid at any time with no penalty. You have done research in the market area and found that: (1) Properties have historically appreciated at an annual rate of 3 percent per year, and rents on similar properties have also increased at 3 percent annually. (2) Maintenance and insurance are currently £1,500.00 each per year, and they have been increasing at a rate of 3 percent per year. (3) You are in a 26 percent marginal tax rate and plan to occupy the property as your principal residence for at least four years. (4) The capital gains exclusion would apply when you sell the property. (5) Selling costs would be 7 percent in the year of sale. (6) Property taxes have generally been about 2 percent of the property value each year. Based on this information, you must decide: 1- (a) In order to earn a 10% IRR after taxes on your equity, should you buy the property or rent it for a four-year period of ownership? The return on equity is 31.18%, hence ownership is preferred. (b) What if your expected period of ownership was to change to five years? Would owning or renting be better if you wanted to earn a 10% IRR after taxes? The return on equity is 31.61%, hence ownership is preferred. (c) Approximately what level of rents would make you indifferent between owning and renting for a four-year period? Assume a 4.5% after-tax IRR would be the minimum you would need to earn on capital invested in the home. The annual rent should be approximately £12,355. NOTE - Do not use Excel as I want to learn how to solve it by hand on paper.

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Texts: My code loops, but it is printing zero at the end, not the sum. Please help! Program Spec: The Program Spec Write a program to compute the value of the sum 1*2 + 2*3 + … + 20*21. Use the designated register to fetch the 32-bit product result. Print the final result. Here are some tips and REQUIREMENTS: 1. The first thing your program needs to do is to print out your family (last name) and your student ID. Create strings and use the print_string syscall to display this information to the MARS Run I/O window. 2. Use $t1 to hold the result sum. 3. Print the result to the Run I/O window. -------------------------------------------------------------------------------------------- .data last_name: .asciiz "Bird" student_id: .asciiz "123456789" .text main: # Print last name and student ID la $a0, last_name li $v0, 4 syscall la $a0, student_id li $v0, 4 syscall # Initialize sum li $t1, 0 # Loop from 1 to 20 li $t0, 1 loop: # Multiply current number by next number mul $t1, $t1, $t0 # Increment current number addi $t0, $t0, 1 # Check if we have reached the end of the loop blt $t0, 21, loop # Print the sum li $v0, 1 move $a0, $t1 syscall # Exit the program li $v0, 10 syscall

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The lower the convexity, the less insurance a bond investor has against interest rate increases and the lower potential gain from rate decreases.

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