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Find the implicit differentiation to find the first and second derivative of 1 + sin y = 4y - x^3. I know that the first derivative is 3x^2 / 4- cos y. What is the second derivative of 1+ sin y = 4y -x^3?
The lateral area of a rectangular prism with height of 5 feet is 175 feet squared. What is the perimeter of the base?
The number of guests g in a water park t hours after 9 am is given by g(t) = -32t2 + 224t + 263 for 0 £ t £ 8. (t = 0 corresponds to 9 am)
If a rocket-powered sled is accelerated to a speed of 444 m/s in 1.83 seconds, then what is the acceleration and what is the distance that the sled travels?
A College sold Advance tickets to a play at $4 per ticket. Anyone who attended and purchased a ticket at the door had to pay $5 a ticket. A total of 480 people attended the play
1.) Consider the following continuous probability density function with unknown population parameter θ.
Ice is forming on a pond at a rate given by (dy/dt) = kvt, Where y is the thickness of the ice in inches at time t measured in hours since the ice started.
adult admission is $20 and children admission is $11. during one day, 1551 adult and children admissions was collected and $24,441 admission fees collected. how many children admissions were collected?
The minimum vertex cover problem, MIN-VCP, is a minimization problem, where one searches for a vertex cover of minimal cardinality for a given graph G.
Given that the acceleration due to gravity is -32 ft/sec^2, how high is the stone 6 seconds later?
Applications of the law of Cosines - Evaluate the side of a regular dodecagon that is inscribed in a circle with radius 4 cm.
Suppose that in Example 1 of Section 8.1 a pair of rabbits leaves the island after reproducing twice. Find a recurrence relation for the number of rabbits on the island in the middle of the nth month.
The first entry in the product Ax is a sum of products.
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