Determine the unknown length z (in m) for the triangle below [round your fınal answer to one decimal place].x = 25.06 my = 11 my z= ?0 = ?$ = ?

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Answered: Determine the unknown length z (in m)…

Holt Mcdougal Larson Pre-algebra: Student Edition 2012

1st Edition

ISBN:9780547587776

Author:HOLT MCDOUGAL

Publisher:HOLT MCDOUGAL

Chapter10: Measurement, Area, And Volume

Section10.8: Volumes Of Pyramids And Cones

Problem 18E

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From the veranda of a beachfront hotel, Manny is searching the seascape through his binoculars. A ship suddenly appears on the horizon. If Manny is 80ft above the earth, how far is the ship out at sea? HINT: See Exercise 27 and note that 1mi=5280ft. An airplane reaches an altitude of 3mi above the earth. Assuming a clear day and that a passenger has binoculars, how far can the passengers see? HINT: The radius of the earth is approximately 4000 mi.
For Exercises 23 through 34, round the answers to 1 decimal place. 26. All dimensions in Figure 39-16 are in millimeters. a. Find the radius of this circle. r=c2+4h28h b. Find the length of the arc (I). I=0.0175r
The center of a circle of radius 2 in. is at a distance of 10 in. from the center of a circle of radius length 3 in. To the nearest tenth of an inch, what is the approximate length of a common internal tangent? Use the hint provided in Exercise 38. HINT: use similar triangles to find OD and DP. Then apply the Pythagorean Theorem twice.
For Exercises 23 through 34, round the answers to 1 decimal place. 32. All dimensions are in centimeters. Find the shaded area of Figure 39-22. Area =t[b+2(at)]
For Exercises 23 through 34, round the answers to 1 decimal place. 27. All dimensions are in inches. Find the shaded area of Figure 39-17. Area=(H+h)b+ch+aH2
For Exercises 23 through 34, round the answers to 1 decimal place. 31. All dimensions are in inches. Find the shaded area of Figure 39-21. Area =(R2r2)2
The center of a circle of radius 3 inches is at a distance of 20 inches from the center of a circle of radius 9 inches. What is the exact length of common internal tangent AB? HINT: Use similar triangles to find OD and DP. Then apply the Pythagorean Theorem twice.
For Exercises 23 through 34, round the answers to 1 decimal place. 24. All dimensions in Figure 39-14 are in millimeters. a. Find the length of this arc (I). I=R180 b. Find the area of this sector (A). A=12RI
The length, L, of the point on any standard 118° included angle drill, as shown in Figure 12-5, can be calculated using the formula L=0.3 O where represents the diameter of the drill. Determine the lengths of the following drill points with the given diameters. Round to 3 decimal places for inches and 1 decimal place for millimeters. a. 12 b. 14 c. 38 d. 10 mm e. 25 mm f. 45 mm
For Exercises 23 through 34, round the answers to 1 decimal place. 25. All dimensions in Figure 39-15 are in inches.Refer to the triangle shown. a. Find S when S=12(a+b+c). b. Find the area (A) when A=S(Sa)(Sb)(Sc).
The center of a circle of radius 2 inches is at a distance of 10 inches from the center of a circle of radius length 3 inches. To the nearest tenth of an inch, what is the approximate length of a common internal tangent? Use the hint provided in Exercise 38. HINT: use similar triangles to find OD and DP. Then apply the Pythagorean Theorem twice.
An airplane reaches an altitude of 3mi above the earth. Assuming a clear day and that a passenger has binoculars, how far can the passengers see? HINT: The radius of the earth is approximately 4000 mi.

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Determine the unknown length z (in m) for the triangle below [round your final answer to one decimal place]. x = 25.06 m y = 11 m y z= ? 0 = ? $ = ?