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jill vall-s

jill v.

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Remember variables have specific names and are case-sensitive. Find the derivatives of the following functions. a. For $f(z) = (z+4)z^3$, the derivative is $\frac{d}{dz}((z+4)z^3) = \boxed{}$ b. For $f(x) = x^2(e^x - x)$, the derivative is $\frac{d}{dx}(x^2(e^x - x)) = \boxed{}$ c. For $f(w) = e^w \ln(w)$, the derivative is $\frac{d}{dw}(e^w \ln(w)) = \boxed{}$

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The area of a rectangular garden is 7275m^(2). If the width of the garden is 75 m , what is its length?

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Suppose that your tuition to attend college isn$10000 per year and you spend $4000 per year on room an board if you were working full time

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Question 48 (1 point) What is a potential disadvantage of relying solely on Google for research? It may not always provide the best search results It requires a subscription fee It does not offer advanced search options It provides too many search results

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Macmillan Learning Tfinal = If you combine 350.0 mL of water at 25.00 °C and 100.0 mL of water at 95.00 °C, what is the final temperature of the mixture? Use 1.00 g/mL as the density of water. °C

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in -------------------- there is a one read-write head per track * fixed head disk movable head disk

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Find a function of the form $y = A \sin(kx) + C$ or $y = A \cos(kx) + C$ whose graph matches the function shown below: Leave your answer in exact form; if necessary, type pi for $\pi$. y =

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Texts: A(0211KA) In a lab, a 30% acid solution is being mixed with a 5% acid solution to create a 10% acid solution. What is the ratio of the amount of the 30% solution to the amount of 5% solution used to create the 10% solution?

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B1 a) Explain about horizontal shaft alignment by LASER method. (explain 1.5.marks) b) Explain any one type of misalignment with sketch. (sketch 0.5 mark, explain 1 mark) c) Sketch & explain induced foot. (Explain 0.5 mark, sketch 0.5 mark)

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3- Water enters a tank at a rate of 3 kg/s and at the same time the water leaves the tank at a rate of 5e<sup>1</sup>. Write down the transient mass balance equation for the tank.

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