On a right triangle, solve for angle A if the opposite side is 15 and the adjacent is 15.
45 degrees
Compute the distance across centers, dimension D, of the holes in the locating plate in the figure.<img data-fr-image-pasted="true" 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
47.7 mm
A machinist drills 3 holes in a plate as follows: The first hole is drilled 20.00 millimeters from the left edge of the plate. The second hole is located and drilled 58.00 millimeters from the left edge of the plate, directly to the right of the first hole. The third hole is located and drilled 75.00 millimeters from the second hole, directly above the second hole. Compute the 2 acute angles of the triangle made by line segments connecting the centers of the 3 holes.
63 and 27 degrees
Who has the following birthday?
9/19/2000
Ashley
Who sings Billie Jean?
Michael Jackson
On a right triangle, solve for angle A if the opposite side is 15 and the hypotenuse is 25. Round to the nearest whole degree.
37 degrees
A patio is to be constructed as shown in the figure. Compute the straight-line distance between point A and point B.
62.59 ft
The horizontal distance between 2 points that are located at different elevations is to be determined. A surveyor positions the transit at a point that is 24.50 meters lower than the second point. The height from the ground to the transit telescope is 1.80 meters. The second point is sighted, and 42.60º angle of elevation is read. What is the horizontal distance between the 2 points?
24.69 m
Who has the following birthday?
4/6/2002
Josh L
Who drives like a grandpa?
On a right triangle, solve for the two acute angles if the opposite side is 10 and the adjacent is 10.
Compute x and the length of edge AB of the retaining wall in the figure. Round the answer to the nearest degree.
76.36 degrees
A surveyor wishes to determine the height of a tower. The transit is positioned at a distance of 200.00 feet from the foot of the tower. An angle of elevation of 46º50ʹ is read in sighting the top of the tower. The height from the ground to the transit telescope is 5’6”. What is the height of the tower?
218.73 ft
Who has the following birthday?
9/3/2000
Nathan
Who can sing?
Laurel
On a right triangle, solve for the hypotenuse if the opposite side is 15 and the adjacent is 20.
25
Pin locations on a positioning fixture are shown in the figure. Compute the distance y.
64.08 mm
A road rises uniformly along a horizontal distance of 450.00 meters. The rise at the end of the 450.00 meters is 95.00 meters.
What is the measure of the angle that the road makes with the horizontal?
What is the length of the road? Compute the answer to the nearest whole meter.
11.9 degrees
460 m
Who has the following birthday?
8/14/2001
Will
Which actor plays Captain America?
Chris Evans
Solve for all sides on a right triangle with two acute angles one measuring 52 degrees and the other measuring 38 degrees. The hypotenuse is 8. Round to the first decimal place.
6.3 and 4.9
This problem requires forming two or more right triangles by projecting auxiliary lines. Compute linear values to two decimal places.
Compute the length of piece AB of the roof truss in the figure.
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
3.14 m
A surveyor wishes to determine the distance between 2 horizontal points on a flat piece of land. The two points, A and B, are separated by an obstruction and cannot be directly measured. The surveyor does the following:
From point A, point B is sighted. Then the transit telescope is turned 90º0ʹ. Along the 90º0ʹ sighting, a distance of 150.00 feet is measured, and a stake is driven at the 150.00 foot distance (point C). From point C, the surveyor points the transit telescope back to point A. The telescope is then turned to point B, and an angle of 57º0ʹ is read on the horizontal protractor.
Compute the distance between point A and point B.
231 ft
Who has the following birthday?
5/14
Which actress can run horizontally?
Rebel Wilson