Let x be the third side of this triangle. We can't find a single value for x because x can range between a boundary of values. The interval for x is
38-25 < x < 38 + 25
13 < x < 63
So as long as x is between 13 and 63 (ignore the endpoints themselves), then we have a valid possible third side length. The values that fit this description are...
14, 17, 19.4, 46
which are the answers
the other values (13, 63, 71) are outside of the interval mentioned
Answer:
Let the angle be x.
Its complement is 90°-x° and its supplement is 180°- x.
If 90°-x = (1/2)(180°-x) then 180°- 2x = 180° -x => 180°-180° = 2x-x => x= 0°
Hence the statement is true only for 0°
Answer:
0.9412
Step-by-step explanation:
Ultimately, if you know the length of the arc, and you know the length of the radius, the central angle (in radians) is just how many radii long the arc is. angle=arc lengthradius length=16 feet17 feet≈0.9412.
5.0007. Five and seven ten thousandths
Answer:
PQ' : Q'Q = 3 : 1
Step-by-step explanation:
As Given In Question
We Have A Triangle With Side PQ=8cm
PQ' = 3/4 * PQ
PQ' = 3/4 * 8
PQ' = 6 cm
& Q'Q = PQ - PQ'
= 8 - 6 = 2cm
so the line segment PQ is divided into PQ' : Q'Q = 3 : 1
