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  In electrical engineering, you'll need to find the rates at  which alternating currents and voltages are changing.  In financial  applications, you may want to calculate the rate at which continuously  compounded interest is growing.  And in healthcare, you might need to  calculate the rate...

  Finding a missing side in a 30 60 90 special right triangle Website: A Quick Guide to the 30-60-90 TriangleLinks to an external site. Reference: By: Mary Jane Sterling and Updated: 08-08-2022 From The Book:  Pre-Calculus For Dummies, By: Mary Jane Sterling and,...

Continue applying the techniques of finite difference methods; but this time, you'll be taking second derivatives, and analyzing how the error in the estimate changes with mesh size.  SEE ATTACHMENTEngineeringAppliedExercise2.docx Many engineering applications of differential calculus involve second derivatives. For example, Newton's second law...

  Find a resource with a tutorial/ information that will help you  create a specific, original, math problem related to your topic.   Remember, you are NOT teaching the whole topic, but just how to solve ONE PROBLEM you've created.  You  must cite...

  Calculate the derivatives of polynomial, exponential, logarithmic, and trigonometric functions.   However, there are many engineering applications in which we need to  take the derivative of a function that is too complex to be written in  any of these forms.  SEE ATTACHED FILEEngineeringAppliedExercise.docx You'll...

1.  Farmer Jones, and his wife, Dr. Jones, decide to build a fence in their field, to keep the sheep safe. Since Dr. Jones is a mathematician, she suggests building fences described by y=2x^2 and y=x^2+8. Farmer Jones thinks this would be much harder than...

1.  Evaluate the integral ∫x5(x^6−10)^47dx by making the substitution u=x^6−10. =_+C 2. Evaluate the indefinite integral. ∫7dx/xln(8x) =_  + C 3.  Evaluate the indefinite integral. ∫x^8e^x^9dx =_+C 4.  Evaluate the indefinite integral. ∫x4(15+x^5)^1/2dx =_+C 5.  Evaluate the indefinite integral. ...

  For any given vertical (or horizontal) stretch or shrink, is there a  corresponding horizontal (or vertical) stretch or shrink which gives  rise to the identical graph transformations? Explain your reasoning. There will be a corresponding horizontal/vertical  stretch/shrink because changing one...