Tutors Answer Your Questions about Triangles (FREE)
Question 1086465: Two vertical poles are connected by a 16 meter rope. The poles are 11 meters and 18 meters tall. To the nearest tenth of a meter, how far apart are the poles? I have a diagram that has the 16 meters on top and the 11m and 18m as sides of a right triangle.
Click here to see answer by josgarithmetic(39613) |
Question 1086930: A 52-foot guy-wire is attached to a power pole to provide support. The wire is attached to the pole 36 feet above the ground and to an anchor on the ground. How far from the base of the pole is the anchor?
Suppose a triangle has side lengths 6, 7, and 10. Which of the following best describes this triangle?
Select one:
a. right
b. acute
c. a triangle cannot be formed
d. obtuse
Click here to see answer by Boreal(15235)  |
Question 1087569: Determine whether triangle PQR is congruent to triangle STU given the coordinates of the vertices. Explain.
P(4,0), Q(2,-3), R(-1,4) --- S(-1,-4), T(1,-1), U(4,6).
Click here to see answer by ikleyn(52747)  |
Question 1088317: Right triangle ABC has a right angle at C and hypotenuse length 12. Angle A is pi/6 radians. Please sketch this triangle, including the measures of all angles in degrees and the lengths of all sides. the lengths of all sides must be EXACT!
I have this so far c=12
pi/6 radians= pi/6(180/pi) = 30 degrees
Click here to see answer by Fombitz(32388)  |
Question 1088410: While horseback riding through the country, Venessa sees some wild flowers in the distance on a hill. She is 35 yards (vertical distance) lower than the flowers. Her distance to the flowers is 225 yards. What is the angle of elevation?
Click here to see answer by Cromlix(4381)  |
Question 1088409: Lily is standing at horizontal ground level with the base of the Sears Tower. The angle formed by the ground and the line segment from her position to the top of the building is 15.7°. The Sears Tower is 1450 feet tall. Find Lily's distance from the Sears Tower to the nearest foot.
Click here to see answer by Cromlix(4381)  |
Question 1088408: Determine weather triangle QRS is a right triangle for the given vertices. Explain Q(18,13) R(17,-3) S(-18,12)
select one:
a. a. no; QR = sqrt(257), QS = sqrt(1297), RS = sqrt(558) QR2+QS2≠ RS2
b. yes; QR = sqrt(257), QS = sqrt(1297), RS = sqrt(558) RS2+QS2= RQ2
c. yes; QR = sqrt(257), QS = sqrt(1297), RS = sqrt(558) QR2+QS2≠ RS2
d. no; QR = sqrt(257), QS = sqrt(1297), RS = sqrt(558) RS2+QS2≠ RQ2
Click here to see answer by MathLover1(20849)  |
Question 1088408: Determine weather triangle QRS is a right triangle for the given vertices. Explain Q(18,13) R(17,-3) S(-18,12)
select one:
a. a. no; QR = sqrt(257), QS = sqrt(1297), RS = sqrt(558) QR2+QS2≠ RS2
b. yes; QR = sqrt(257), QS = sqrt(1297), RS = sqrt(558) RS2+QS2= RQ2
c. yes; QR = sqrt(257), QS = sqrt(1297), RS = sqrt(558) QR2+QS2≠ RS2
d. no; QR = sqrt(257), QS = sqrt(1297), RS = sqrt(558) RS2+QS2≠ RQ2
Click here to see answer by Boreal(15235)  |
Question 1088540: The formula for the volume of a right rectangular pyramid is one over three (area of base × height). If a pyramid's volume is 170,000 m3 and the dimensions of the base are 85 m by 75 m, what is the height of the pyramid?
Click here to see answer by ikleyn(52747)  |
Question 1088575: On a photograph of a triangular piece of land, the lengths of the three sides are 3 centimeters, 5 cm, and 9 cm, respectively. The shortest side of the actual piece of land is 150 meters long. Find the lengths of the other two sides (both the length of the longest side and the middle-sized side).
Thank you for your help!
Click here to see answer by josmiceli(19441)  |
Question 1089453: Find the area of triangles with vertices at the points
(i) (2,1),(2,2),(-1,4)
(ii) (0,5),(-4,1),(-6,3)
Click here to see answer by Alan3354(69443)  |
Question 1090412: Two Sides of a triangle are AB=34cm and AC=25cm and their included angle measures 62 degrees
1 Find the area
2 Find the measure of the third side BC
3 Find the Acute angle that the median drawn to AB makes with it
4. An angle bisector bisecting B divides the opposite side AC into 2 segments. Find the lengths of these 2 segments.
5 Find the distance from the orthocenter to side AB
Click here to see answer by Fombitz(32388)  |
Question 1090989: Hi, so I'm working on some geometry problems and this question has me really stuck, if you could help me, it would be great.
Problem:
The sides of an isosceles triangle are 17, 17, and 16. From any point, P, on the base, draw a line perpendicular to the base that intersects one of the equal sides of the triangle at R. Label the point Q where the line intersects an extension of the third side of the triangle. Find the sum of PQ+PR.
Thanks in advance.
Click here to see answer by greenestamps(13195)  |
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