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in what stage might shame and doubt occur in erikson's life cycle

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Q1. One end A of an elastic string was attached to a horizontal bar and a mass, m grams, attached to the other end B. The mass was suspended freely and allowed to settle vertically below A. The length AB, l mm, was recorded, for various masses as follows. \begin{tabular}{|c|c|c|c|c|c|c|} \hline M & 100 & 200 & 300 & 400 & 500 & 600 \\ \hline L & 228 & 236 & 256 & 278 & 285 & 301 \\ \hline \end{tabular} a. Calculate the least squares line of regression of $l$ on $m$. b. Give, in context, interpretations for: \qquad i. the gradient of the line \qquad ii. the intercept of the line c. Estimate the length of the string when a mass of 360 grams is attached at B. d. State a physical limitation that there might be in using your equation to estimate the length of the string when a mass of 1200 grams is attached at B.

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The following table contains data for In Billions of Category Dollars Household purchases of durable goods $1,145 Household purchases of nondurable goods $1,717 Household purchases of services $385 Household purchases of new housing $704 Purchases of capital equipment $310 Inventory changes $419 Purchases of new structures $611 Depreciation $117 Salaries of government workers $1,422 Government expenditures on public works $605 Transfer payments $777 Foreign purchases of domestically produced goods $88 Domestic purchases of foreign goods $130 Refer to Table 24-2. What were country Mindalion's exports in 2019? $88 $42 -$42 $130

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Find the z-score that corresponds to the top 9.01%

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What is the change in oxidation state for the chromium atom in the following unbalanced reduction half reaction? $Cr_2O_7^{2-} (aq) + H^+(aq) \rightarrow Cr^{3+} (aq) + H_2O(l)$ +6 -7 +3 -3 Submit Request Answer

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The balance in the Debtors Control account at the end of the financial year was R36 000 before the following two transactions were recorded: A debtor who owed R4 000 was declared insolvent and his account must be written off. A. Smith, whose account was previously written off, settled his debt of R1 000. How much will be reflected as "Provision for bad debts" in the statement of financial position, if the provision for bad debts is calculated at 5% of trade debtors? O A. R1 800 OB. R1 650 O C. R1 600 O D. R1 550

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Question 2 A pulse sequence selects a coronal slice 10 mm anteriorly from isocenter along the y- direction. If the direction of current in the y-gradient coils is reversed: it would not change the result of the scan the image would be flipped in the left-right direction a coronal image from tissue located 10 mm posteriorly from isocenter along the y-direction would be generated the image would be flipped in the anterior-posterior direction 2.5 pts

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6- Use the figure below to answer the following questions. Price level (GDP deflator, 2002 = 100) 130 120 LAS SAS 110 B 100 A AD1 90 AD0 0 12.0 12.5 13.0 13.5 14.0 Real GDP (trillions of 2002 dollars) Figure A.1 a) Is the economy in an inflationary gap or a recessionary gap at point B? b) What is the level of real GDP when the economy is at full employment? c) If the aggregate demand curve is AD1, what is the level of real GDP? d) What is the level of potential GDP?

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Additional Questions For your selected values of angular position, velocity, acceleration and a couple of times, complete the following table. $\theta_0 = \underline{\qquad}$ $\omega_0 = \underline{\qquad}$ $\alpha = \underline{\qquad}$ $t_1 = \underline{\qquad}$ $t_2 = \underline{\qquad}$ $\theta_t$ $\Delta\theta_t$ $\omega$ $\Delta s$ $v_{tang}$ $a_{tang}$ Now select a set of positive values for initial angular position, initial angular velocity, and a negative angular acceleration. Before running the simulation, see if you can predict the following. i. How long does it take until the angular velocity becomes zero? ii. Through how much angle has it traveled? iii. What is the average angular speed for this trip?

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Fig. 1 3. A point mass is constrained to move on a massless hoop of radius a fixed in a vertical plane that rotates about its vertical symmetry axis with constant angular speed o (as shown in Fig. 2). (a) Show that the constraint is holonomic and obtain the Lagrange equations of motion assuming that the only external forces arise from gravity. (b) Find the energy function h and the total energy E of the system. (c) Discuss the possible constant of motion including the generalized conjugate momentum and the total energy. (d) Show that if o is greater than a critical value o0, there can be a solution in which the particle remains stationary on the hoop at a point (with a fixed angle o0>0) other than at the bottom, but that if w< o0, the only stationary point for the particle is at the bottom of the hoop. Find the value of wo. (e) Prove that the motion of the point mass about the bottom (i.e., near the ? 0°) will be a simple harmonic oscillator with the frequency of $\omega = \sqrt{\frac{g}{a}} $ with g = g. (25 points) X y a Fig. 2 m

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clara a.