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Q: d Using the Chain Rule Twice Calculate 1+ Vx2 + 1. dx

A: Given function is 1+x2+1

Q: dx 4 + x2 Use integration by parts

A: We have to use integration by parts .

Q: A tank contains 100 L of pure water. Brine that contains 0.1 kg of salt per liter enters the tank at…

A: Let y(t) = the amount of salt in the tank in kg. So the concentration at time t minute is then…

Q: A tank contains 1000 liters of brine with 15 kg of dissolved salt. Pure water enters the tank at a…

A: Let x represents the amount of salt after t minutes. Given that, the initial amount of salt is 15…

Q: Water flows from the bottom of a storage tank at a rate of r(t) = 300 - 6t liters per minute, where…

A: Water flows from the bottom of a storage tank at a rate of r(t)=300-6t liters per minute, where…

Q: Water flows into an empty reservoir at a rate of 1000 + 220t liters per hour (t in hours). What is…

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Q: ; Farmer Joe's field has a silt loam soil with an initial water content of 0.15 cm/cm'. After flood…

A: Given, The initial water content in the field =0.15 cm3/cm3 The water content of the wetted soil…

Q: Total revenue is RCX)=J0,1x²+0.2x² What is rate of (R=, x=units) Change?

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Q: ifferentials to estimate the amount of paint needed to apply a coat of paint 0.05cm thick to a…

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Q: 1. S(3 – 2x – x*) dx

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Q: A swimming pool whose volume is 10,000 gal contains water that is 0.02% chlorine. Starting at t=0,…

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Q: dy when x = 0, dx Find

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Q: • A tank contains 968 L of brine with 15kg of dissolved salt. Pure water enters the tank at a rate…

A: Solution : We have given that a tank contains 968 L of brine with 15kg of dissolved salt. Pure…

Q: A swimming pool whose volume is 10,000 gal contains water that is 0.03% chlorine. Starting at t=0,…

A: Given: the volume of swimming pool = 10000 gal that contains 0.03% chlorine. at t=0  ,0.002%…

Q: e dx 1- e2x (integration by substiution)

A: NOTE: Refresh your page if you can't see any equations. . ...............(1)

Q: Water flows from the bottom of a storage tank at a rate of r(t) = 300 - 6t liters per minute, where…

A:

Q: -2* dx

A: To integrate using tabular form.

Q: dM A machine manufactures computer chips at a rate given by dt 801 (ii) thousand i +9 computer chips…

A: To find the number of machines at t=10 yeara

Q: During the first couple weeks of a new flu outbreak, the disease spreads according to the equation…

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Q: A tank contains 2220 L of pure water. Solution that contains 0.04 kg of sugar per liter enters the…

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Q: m³ The volume of a large spherical balloon is increasing at a rate of 64 balloon's surface area…

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Q: Find dy/dx by implicit differentiation. x^2/x+y= y2 + 4 y' =

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Q: A tank contains 150 L of pure water. Brine that contains 0.2 kg of salt per liter enters the tank at…

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Q: y = sinx from x = = to x = n and the x axis 2

A: The required solution is:

Q: Liquid is pouring into a large vat. After t hours, there are 5t + 1t gallons in the vat. At what…

A: given,          after t hours, there are 5t+1t gallons in the vat.

Q: A tank contains 100 gallons of pure water. A brine solution with 2 Ib/gal of salt enters at 3…

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Q: evaporation As a spherical raindrop falls, it reachesa layer of dry air and begins to evaporate at a…

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Q: Oil is leaking out of a ruptured tanker at the rate of r(t)=40e^(-0.03t) thousand liters per minute.…

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Q: Use differentials to estimate (or approximate) the amount of tin in a closed tin box with height…

A: To use differentials to estimate (or approximate) the amount of tin in a closed tin box with height…

Q: Integrate تلد ا - تم( فیگ S (a² – v²) * 22)* dv where " a" is constant

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Q: dx 62 + x² Integrate:

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Q: How do you slove this differential eqaution? y'' + 2xy = y

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Q: Water flows into an empty reservoir at a rate of 3000 + 20t liters per hour (L/h; t is in hours).…

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Q: he volume of a cylinder is increasing at a rate of 10n cubic meters per hour. The height of the…

A: Please see the answer in Step 2.

Q: Water flows from the bottom of a storage tank at a rate of r(t) = 300 – 6t liters per minute, where…

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Q: Use differentials to approximate the change in the area of a circle when the radius changes from 5…

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Q: t of integration.) dx 5 + v2x

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Q: 1 1+9g2 dæ| dxl

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Q: Find dy/dx by implicit differentiation. x2 - 4xy + y2 = 4 y' =

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Q: Find the intergral of i. SVīdx ii. (x - 1)dx

A: According to Bartley guidelines I have, to solve only first question so repost the problem for…

Q: Water flows from the bottom of a storage tank at a rate of r(t) = 200 - 4t liters per minute, where…

A:

Q: Sand pouring from a container forms a conical pile whose height is equal to the diameter. If the…

A: Note: According to our guidelines we can answer only 5th question

Q: Integrate J dx X(x-3)

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Q: · A tank contains 968 L of brine with 15kg of dissolved salt. Pure water enters the tank at a rate…

A:

Q: Water flows from the bottom of a storage tank at a rate of r(t) = 300 - 6t liters per minute, where…

A:

Q: A 30 m³ tank is full of brine with 40 kg of dissolved salt. Pure water enters the tank at a rate of…

A: Volume of the tank is 30 m3 The tank is full of brine with 40 kg of dissolved salt. Pure water…

Q: Water flows into an empty reservoir at a rate of 2200+10t gal/hour . What is the quantity of water…

A:

Q: Water flows from the bottom of a storage tank at a rate of r(t) = 300 – 6t liters per minute, where…

A: