We have thousands of available Calculus solutions to HW problems. Use our search box below to find any specific solution you may be interested in

### Question #2006256: General Differentiation

Question: Find an equation tangent to the curve \(y=\frac{4x}{1+{{x}^{2}}}\) at the point (0, 0) Solution: The solution consists of 73 words (1 page)Deliverables: Word Document

### Question #2006356: Other Calculus Problems

Question: Find the rate. \(\frac{240\text{ pounds of fertilizer}}{6\text{ lawns}}\) Solution: The solution consists of 20 words (1 page)Deliverables: Word Document

### Question #2006462: General Differentiation

Question: Find the second derivative \(\frac{{{d}^{2}}y}{d{{x}^{2}}}\) of the function defined implicitly by \({{x}^{2}}y=2\) Solution: The solution consists of 26 words (1 page)Deliverables: Word Document

### Question #2006620: General Differentiation

Question: Let \(r\left( t \right)=1+\frac{t}{3}-\ln \left( t+1 \right)\). Find t when the tangent line to the graph is horizontal. Solution: The solution consists of 42 words (1 page)Deliverables: Word Document

### Question #2006808: Product and Quotient Rule

Question: Write the first terms of the Maclaurin series of the function \({{e}^{x}}x\arcsin x\) Solution: The solution consists of 103 words (2 pages)Deliverables: Word Document

### Question #2006857: Derivatives: General Problems

Question: A physical fitness room consists of a rectangular region with a semi-circle on each end. If the perimeter of the room is 200 meters, find the dimensions that will…

### Question #2007031: Derivatives: Product and Quotient Rule

Question: Find \(\frac{dy}{dx}\) given that \(y=\frac{{{e}^{x}}}{arc\sec 2x}\). Solution: The solution consists of 56 words (1 page)Deliverables: Word Document

### Question #2007104: Other Calculus Problems

Question: #31: A manufacturer is testing two high-speed trains. One train travels 40 km/h faster than the other. While one train travels 70 km, the other travels 60 km. Find…

### Question #2007269: General Integration

Question: The function periodic on \(-2<x\le 2\) is defined on its half interval \(0<x\le 2\) as \[f\left( x \right)={{x}^{2}}-x\] Find how does the function continue over the whole real axis…