Question Solved1 Answer Suppose you were Linus Torvalds (originator of what became the Linux project) and were enrolled at BC with a CSLab account with user ID torvalds. Consider this sequence of Linux commands: \( \$ \mathrm{~cd} \) \$ cd 2271/Assignments/PA1 \( \$ \mathrm{~cd}_{\ldots} \) \( \$ \) pwd What is the system's response to the last command? Be sure not to include any Suppose you were Linus Torvalds (originator of what became the Linux project) and were enrolled at BC with a CSLab account with user ID torvalds. Consider this sequence of Linux commands: \( \$ \mathrm{~cd} \) \$ cd 2271/Assignments/PA1 \( \$ \mathrm{~cd}_{\ldots} \) \( \$ \) pwd What is the system's response to the last command? Be sure not to include any extraneous spaces in your answer.

4. [4 points) a) In the SRAM region, what is the corresponding bit-band alias address for the bit [4] of the memory address of 0x20000008 b) In the Peripheral region, if the value in the alias address 0x4200 0088 to 0x4200 008B was set to 0x00000001, what is the bit # and the address in the peripheral region that wants to set to 1?

0 Springer Company had the following transactions in August: Earned $3,600 of revenues on account, collected $5,700 from a customer for services provided last month; incurred $900 of repair expense and paid cash; paid $180 for rent that it owed from the previous month What is the net income in August? O A. $2,700 OB $8,220 O c. $10,200 OD. $2,520

On June 30, 2019, Gaston Corporation sold $890,000 of 11% face value bonds for $846,780.44. On December 31, 2019, Gaston sold $470,000 of this same bond issue for $493,261.83. The bonds were dated January 1, 2019, pay interest semiannually on each December 31 and June 30, and are due December 31, 2026. Required: Compute the effective yield rate on each issuance of Gaston's 11% bonds. Click here to access the tables to use with this problem. Round your answers to the nearest whole percentage. June 30, 2019 issuance: % December 31, 2019 issuance: %

Problem 13.106 < 4 of 5 A Review Part A The smooth surface of the vertical cam is defined in part by the curve r = (0.2 cos 0+0.3) m. (Figure 1) If the forked rod is rotating with a constant angular velocity of 0 = 4 rad/s, determine the force the cam and the rod exert on the 1.6-kg roller when = 30°. The attached spring has a stiffnesss k = 30 N/m and an unstretched length of 0.1 m. Express your answers in newtons using three significant figures separated by a comma. EVO AO utvec ? Ncam, Frond = 2.86,11.7 N Submit Previous Answers Request Answer Figure < 1 of 1 > X Incorrect; Try Again; 4 attempts remaining Provide Feedback Next >

5. Justify your answers to the following with calculations. [8] a) You were driving at a speed of 75 miles per hour and you were pulled over by the police for going over the speed limit of 100 km/h. How many km/h over the speed limit were you driving? b) A T-bone steak sells for $4.99/1b at store A and for $10/kg at store B. Which price is the better buy? c) 5. Justify your answers to the following with calculations. [8] a) You were driving at a speed of 75 miles per hour and you were pulled over by the police for going over the speed limit of 100 km/h. How many km/h over the speed limit were you driving? b) A T-bone steak sells for $4.99/1b at store A and for $10/kg at store B. Which price is the better buy? c) A can of paint states that it will cover 40 m². Is one can enough to paint walls with a total area of 500 ftº? d) An advertisement states that a car's fuel consumption is 35 mpg. What is this fuel consumption in litres per 100 km?

The smooth surface of the vertical cam is defined in part by the curve \( r=(0.2 \cos \theta+0.3) \mathrm{m} \) (Figure 1) If the forked rod is rotating with a constant angular velocity of \( \dot{\theta}=4 \mathrm{rad} / \mathrm{s} \), determine the force the cam and the rod exert on the 1.5-kg roller when \( \theta=30^{\circ} \). The attached spring has a The smooth surface of the vertical cam is defined in part by the curve \( r=(0.2 \cos \theta+0.3) \mathrm{m} \) (Figure 1) If the forked rod is rotating with a constant angular velocity of \( \dot{\theta}=4 \mathrm{rad} / \mathrm{s} \), determine the force the cam and the rod exert on the 1.5-kg roller when \( \theta=30^{\circ} \). The attached spring has a stiffnesss \( k=30 \mathrm{~N} / \mathrm{m} \) and an unstretched length of \( 0.1 \mathrm{~m} \). Express your answers in newtons using three significant figures separated by a comma.