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The radial pulse is the most common site of pulse palpation used only if you cannot find a pulse elsewhere the pulse where Bruits auscultation is performed performed just above the ear and lateral to each eye

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9. DETAILS MY NOTES LARCALC12 11.3.013. Find the angle $\theta$ between the vectors in radians and in degrees. $\mathbf{u} = 5\mathbf{i} + \mathbf{j}$, $\mathbf{v} = -4\mathbf{i} + 6\mathbf{j}$ (a) radians (Round your answer to three decimal places.) $\theta = $ (b) degrees (Round your answer to one decimal place.) $\theta = $ Submit Answer 10. DETAILS MY NOTES LARCALC12 11.3.016. Find the angle $\theta$ between the vectors in radians and in degrees. $\mathbf{u} = 8\mathbf{i} + 4\mathbf{j} + \mathbf{k}$, $\mathbf{v} = 4\mathbf{i} - 8\mathbf{j}$ (a) radians $\theta = $ (b) degrees $\theta = $ Submit Answer

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For the following system to be consistent, -5x+3y-3z = 6 3x+3y+kz = -9 6x-6y+8z = -5 we must have, k?

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Consider an economy that produces only smartphones and laptops. Last year, 10 smartphones were sold at $800 each, and 5 laptops were sold at $1,000 each, while this year, 15 smartphones were sold at $900 each, and 10 laptops were sold at $1,100 each. Real GDP this year is: $23,250. $24,500. $11,550. $13,500. Consider an economy that produces only smartphones and laptops. Last year, 10 smartphones were sold at $800 each, and 5 laptops were sold at $1,000 each, while this year, 15 smartphones were sold at $900 each, and 10 laptops were sold at $1,100 each.Real GDP this year is: $23,250. O$24,500. O$11,550. O$13,500.

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Minimize $z = 2x + 4y$ $2y + 5x \ge 18$ $5y + 2x \ge 18$ Subject to $2y + 2x \ge 12$ $x \ge 0$ $y \ge 0$ Minimum is at $x = $ $y = $

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9. What is the type of data resulting from the following operations. • \frac{1}{2} • 9F+3D • (int)(5+5.0) • 6.0%9 • 1.0*1/1 • 9+(double)4 • 1.5f+3 • (int)5.0+5.0 • (double)5+\"6\"

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[T]$\begin{smallmatrix} \beta \alpha \end{smallmatrix}$ =$\begin{pmatrix} 1 & 1 & 1 \\ 0 & 1 & 1 \\ 0 & 0 & 1 \end{pmatrix}$ , [T]$ \begin{smallmatrix} \alpha \end{smallmatrix}$ = $\begin{pmatrix} 1 & 1 & -1 \\ 1 & -1 & -1 \\ 1 & 1 & 1 \end{pmatrix}$ , Find [T]$ \begin{smallmatrix} \beta \end{smallmatrix}$

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2. Hybrid Airship Estimation A hybrid airship is an air vehicle that achieves lift by a combination of buoyancy, as well as aerodynamic forces (e.g., the way a wing produces lift) and/or vertical thrust forces (e.g., the way a helicopter produces lift). A recent design for a hybrid airship by Lockheed Martin describes a vehicle that provides 80% of its lift using buoyancy and 20% from aerodynamic forces. Their vehicle design has a maximum operating altitude of 10,000 ft, a cruise speed of 31 m/s (~60 knots) and uses helium to produce buoyancy. The vehicle has a displacement of 36,800 m³, and can lift a cargo of 21,300 kg, along with 19 passengers plus 3 crew members. Assuming an average mass of 90.0 kg per person, estimate the \"empty mass\" of the vehicle (not including cargo, people or helium). If the lift coefficient of the airship is 0.05, what should be the effective area of the lifting surfaces on the airship.

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A 3-DOF manipulator has first two joints being rotational and third joint being prismatic. The joint variables ($q_1, q_2, q_3$) are denoted by ($\theta_1, \theta_2, d_3$). The forward kinematics solution is given as follows: $\begin{bmatrix} s_1 & c_1c_2 & -c_1s_2 & c_1 - c_1s_2d_3\\ -c_1 & s_1c_2 & -s_1s_2 & s_1 - s_1s_2d_3\\ 0 & s_2 & c_2 & c_2d_3 + 1\\ 0 & 0 & 0 & 1 \end{bmatrix}$ where $s_i = \sin \theta_i$, $c_i = \cos \theta_i$, $i = 1, 2$. The origin of frame {3} coincides with the end-point of the manipulator. (i) Find the Jacobian matrix which relates the joint velocities to the end-point linear velocity expressed in frame {0}. (10 marks) (ii) Analyse the singularity condition(s) for the manipulator and obtain the corresponding Jacobian matrix (or matrices). State any assumptions made. (20 marks) (iii) When the configuration of the manipulator is at [$ \theta_1, \theta_2, d_3$]$^T = [30^\circ, 30^\circ, 2$ m]$^T$, is there a joint torques/forces vector such that no end-point force can balance it? Please give an example of the vector if it exists. (10 marks) (iv) When the configuration of the manipulator is at [$ \theta_1, \theta_2, d_3$]$^T = [0, 0, 0]$, suggest a unit force vector which the end-point can apply on the environment, yet requiring zero equivalent joint torques/forces. (10 marks)

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Book Show Me How Calculator Entries for Issuing par stock Instructions Chart of Accounts Journal Final Question F Journal JOURNAL DESCRIPTION DATE Jan. 22 Cash Common Stock Paid-In Capital in Excess of Par-Common Stock Feb. 27 Cash Preferred Stock Paid-In Capital in Excess of Par-Preferred Stock Score: 51/75 POST. REF. DEBIT CREDIT Shaded cells have feedback ACCOUNTING EQUATION ASSETS LIABILITIES EQUITY Instructions On January 22, Jefferson County Rocks Inc., a marble contractor, issued for cash 73,000 shares of $45 par common stock at $54, and on February 27, it issued for cash 16,510 shares of preferred stock, $10 par at $12. Required: a. Journalize the entries for January 22 and February 27. Refer to the Chart of Accounts for exact wording of account titles. Work Previous Next

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george h.