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michael finley

michael f.

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4-A. Use voltage division to find $v_x$ and $v_y$. 12 (V) 3($\Omega$) $v_x$ 9($\Omega$) $v_y$ 4-B. Use current division to find $i_x$ and $i_y$. 12 (A) 3($\Omega$) $i_x$ 6($\Omega$) $i_y$

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Which one of these is an advantage of a market order? Multiple choice question. The order will execute only at the designated price or better. The price will be known in advance. The order will execute immediately. The price obtained will be better than the going market price.

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The insured individual must meet the medical bills. before the health insurance company will contribute any funds to pay the

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2. Sketch the surface $16x^2 + 49y^2 = 1$ using the following steps: (a) Sketch the cross section of the surface in the $xy$ plane. (b) Sketch the cross section of the surface in the $xz$ plane. (c) Sketch the cross section of the surface in the $yz$ plane. (d) Using the cross sections above for reference, sketch the surface on a 3D axis below. Make sure to align your axis to best show the shape in 3 space.

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Determine which sets in Excercises 1 - 8 are bases for R^3 . Of the sets that are not bases, determine which ones are linearly independent and which ones span R^3. Justify your answer. 1.[1;0;0],[1;1;0],[1;1;1]

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Cassandra is a distributed SQL database based on Amazon's Dynamo and Google's Bigtable. True False

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If input prices rose and production technology improved at the same time, as a result: larger quantities to be exchanged. prices would rise. prices would fall. larger quantities to be exchanged. we would not know which direction either prices or quantities exchanged would be altered without more information.

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Discuss the treatment options and occlusal scheme you would apply for a patient who has missing teeth 18-16, 26-28, 38-36, 46-68.

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Assuming that variables \( a, b, c, d \) and \( f \) are scalars. write MATLAB statements too compute and display the following expressions. Test your statements for the values \( a=1.12, b=2.34, c=0.72, d=0.81 \) and \( \mathrm{f}=19.83 \) \[ x=1+a / b+c / f^{\wedge} 2, s=b-a / d-c, r=1 / 1 / a+1 / b+1 / c+1 / \] \( d, y=a b 1 / c^{*} f^{\wedge} 2 / 2 \)

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Page 5 of 8 Problem 1: A 60.2 kg skier is sitting in a 139.8 kg toboggan cart. A machine pushes the toboggan cart off the top (point A) of a fricionless hill with an initial speed of 4.00 m/s. The cart slides down a frictionless ramp which becomes horizontal (at C) after dropping 10.0 m. The cart experiences no significant air resistance. The cart is moving at 12.0 m/s at point B on the inclined section. The ice on the horizontal section is very smooth till point (D) and then it becomes rough. So the toboggan cart with skier stops on the rough patch of ice after travelling 63.6 m (Drawing is approximate) A B C D G (a) (12 points) What is the (i) total mechanical energy at A and height of point B (6 points) how much is the kinetic friction force of ice in the rough patch (between D and G)?

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