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francisca weaver

francisca w.

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Q.3. The screen analysis shown in the following table applies to 100 gm sample of crushed small cylindrical sized material with density 7200k(g)/(m^(3)), sphericity (\phi _(i))=0.825. For the material between 10 mesh to 20 mesh, calculate (i) A_(wat in ) in (m^(2))/(k)g (ii) volume-surface mean diameter (in SI unit) (iii) Total number of particles including pan (iv) Volume mean diameter (in SI unit) (v) Total no. of particles retained on mesh 10,12 and 14 4+3+2+2+4=15 \table[[Mesh size,Average particle diameter (mm),Mass retained (gm)],[8,2.845,0.00],[10,2.007,60.5],[14,1.409,27.25],[20,1.001,12.00],[Pan,-,0.25]]

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a. b. c. d. 1.41 The diffusion coefficient of Sn in Cu at two temperatures is D = 1.69 × 10−9 cm2 hr−1 at 400 °C and D = 2.48 × 10−7 cm2 hr−1 at 650 °C. Calculate the rms distance diffused by an Sn atom into the copper, assuming the cooling process takes 10 seconds. What should be the composition of the solder if it is to begin freezing at 250 °C? What are the components (phases) in this alloy at 200 °C? What are the compositions of the phases and their relative weights in the alloy? What is the microstructure of this alloy at 25 °C? What are weight fractions of the α and β phases assuming near equilibrium cooling?

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Tabitha’s husband, Paul, has sickle cell anemia. Tabitha does not have sickle cell anemia, but she does carry the trait. • Tabitha and Paul want to know the chances of their offspring to get sickle cell anemia before they try to conceive. Critical Thinking Question

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IV. Equipment purchased at the beginning of the fiscal year for $81,900 is expected to have a useful life of 3 years, or 20,000 operating hours, and a residual value of $4,500. Compute the depreciation for the first, second and third years of use by each of the following methods (worth 30 points) Show work (a) straight-line (b) units-of-output (7,600 hours first year; 6,000 hours second year, and 6,400 hours in the third year) (c) double-declining-balance

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7 1 point A 8% coupon bond has a par value of $1,000 and a yield-to-maturity of 8%. You purchase the bond when it has exactly 15 years remaining until maturity. You hold the bond for 6 months, collect the coupon payment, and then sell the bond immediately. If the bond's yield-to-maturity is 5% when you sell it, what is your percentage return over this 6-month holding period? DO NOT annualize your answer. Enter your answer as a decimal and show 4 decimal places. For example, if

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In obsessive-compulsive disorder, compulsions are maintained by _______.

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Solve (2xy³ - 2x³y³ - 4xy² + 2x) dx + (3x²y² + 4y) dy = 0 O e$^{-x^2}$ (y² (x²y - 2) - 1) = C O e$^{-x^2}$ (y² (x²y + 2) + 1) = C O e$^{-x^2}$ (y² (x²y + 2) - 1) = C O e$^{x^2}$ (y² (x²y + 2) - 1) = C

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. Conduct a learning needs assessment to develop a plan of care addressing patient needs.

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Find the derivative of the function. $y = \frac{7x - 1}{8x + 9}$ The derivative is $y' = $

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A block of mass $m = 2.50$ kg is pushed $d = 2.60$ m along a frictionless horizontal table by a constant applied force of magnitude $F = 11.0$ N directed at an angle \theta$= 25.0^\circ$ below the horizontal as shown in the figure below. (a).Determine the work done by the applied force. is within 10% of the correct value. This may be due to roundoff error, or you could have a mistake in your calculation. Carry out all intermediate results to at least four-digit accuracy to minimize roundoff error. J (b) Determine the work done by the normal force exerted by the table. J (c) Determine the work done by the force of gravity. J (d) Determine the work done by the net force on the block. J

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