Example 03 | The General Power Formula
Problem
Integrate $\displaystyle \int \dfrac{dx}{\sqrt[7]{x^2}}$.
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Example 02 | The General Power Formula
Problem
Evaluate $\displaystyle \int \sqrt{ax + b} ~ dx$.
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Example 01 | The General Power Formula
Problem
Evaluate $\displaystyle \int \left( \sqrt{x} + x\sqrt{x} + \dfrac{1}{\sqrt{x}} \right) \, dx$
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228 Intercepts of the resultant force
Problem 228
Without computing the magnitude of the resultant, compute where the resultant of the forces shown in Fig. P-228 intersects the x and y axes.

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227 - Moment of resultant force about a point
Problem 227
Two forces P and Q pass through a point A which is 4 m to the right of and 3 m above a moment center O. Force P is 890 N directed up to the right at 30° with the horizontal and force Q is 445 N directed up to the left at 60° with the horizontal. Determine the moment of the resultant of these two forces with respect to O.
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226 - Moment of force about different points
Problem 226
In Fig. P-226 assuming counterclockwise moments as positive, compute the moment of force F = 200 kg and force P = 165 kg about points A, B, C, and D.

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Moment of a Force
Moment is the measure of the capacity or ability of the force to produce twisting or turning effect about an axis. This axis is perpendicular to the plane containing the line of action of the force. The magnitude of moment is equal to the product of the force and the perpendicular distance from the axis to the line of action of the force. The intersection of the plane and the axis is commonly called the moment center, and the perpendicular distance from the moment center to the line of action of the force is called moment arm.
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The Parabola
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The Hyperbola
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Elements of Ellipse
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