Chapter 2: Problem 12
Find the circumference of the circle with the given radius or diameter. \(d=8.2\) in.
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Chapter 2: Problem 12
Find the circumference of the circle with the given radius or diameter. \(d=8.2\) in.
These are the key concepts you need to understand to accurately answer the question.
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\(\text {Solve the given problems.}\) The volume of a frustum of a pyramid is \(V=\frac{1}{3} h\left(a^{2}+a b+b^{2}\right)\) (see Fig. 2.123 ). (This equation was discovered by the ancient Egyptians.) If the base of a statue is the frustum of a pyramid, find its volume if \(\quad a=2.50 \mathrm{m}, b=3.25 \mathrm{m}, \quad\) and \(h=0.750 \mathrm{m}\)
Find the area of each triangle. Right triangle with legs \(3.46 \mathrm{ft}\) and \(2.55 \mathrm{ft}\)
Calculate the area of the circle by the indicated method. The lengths of parallel chords of a circle that are 0.250 in. apart are given in the following table. The diameter of the circle is 2.000 in. The distance shown is the distance from one end of a diameter. $$\begin{array}{l|l|l|l|l|l|l|l}\text {Distance (in.)} & 0.000 & 0.250 & 0.500 & 0.750 & 1.000 & 1.250 & 1.500 & 1.750 & 2.000 \\\\\hline \text {Length (in.)} & 0.000 & 1.323 & 1.732 & 1.936 & 2.000 & 1.936 & 1.732 & 1.323 & 0.000\end{array}$$ Using the formula \(A=\pi r^{2},\) the area of the circle is 3.14 in. \(^{2}\). Find the area of the circle using the trapezoidal rule and only the values of distance of 0.000 in. 0.500 in., 1.000 in., 1.500 in., and 2.000 in. with the corresponding values of the chord lengths. Explain why the value found is less than 3.14 in. \(^{2}\).
Find the circumference of the circle with the given radius or diameter. $$r=275 \mathrm{ft}$$
Find the perimeter of each triangle. An equilateral triangle of sides \(21.5 \mathrm{cm}\)
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