A 28-degree angle is a relatively acute angle that appears narrow compared to right angles. To visualize it, imagine a clock face where the hands point to 12 and slightly past 1, making the angle between them approximately 28 degrees. It is less than a third of the way between the 0-degree (12 o'clock) and 90-degree (3 o'clock) positions. This angle is sharp and would look similar to the angle formed by the edge of a slice of Pizza that has not been cut too wide.
The sine of a complementary angle can be found using the relationship that the sine of an angle is equal to the cosine of its complement. Since the complementary angle of 28 degrees is 62 degrees (90 - 28 = 62), the sine of 62 degrees is equal to the cosine of 28 degrees. Therefore, (\sin(62^\circ) = \cos(28^\circ)).
90 - 28 = 62 degrees
It is 62 degrees because 62+28 = 90 degrees
acute
It is 90-28 = 62 degrees
An angle of 28 degrees is an acute angle because it is greater than 0 but less than 90 degrees
90 - 28 = 62 degrees
It is 62 degrees because 62+28 = 90 degrees
acute
In a right triangle, one angle is always 90 degrees. Therefore, if one angle is 28 degrees, the other angle must be 90 - 28 = 62 degrees. The sum of the three angles in any triangle is always 180 degrees, so the third angle in this right triangle would be 180 - 90 - 28 = 62 degrees as well. So, the other two angles in the right triangle with a 28-degree angle are both 62 degrees.
It is 90-28 = 62 degrees
Suppose the larger angle is x degrees. Then the smaller angle is x - 2 degrees, and so they sum to 2x - 28 degrees. The two angles are complementary, so 2x - 28 = 90 is 2x = 90 + 28 = 118 so that x = 118/2 = 59 degrees and then x - 29 = 59 - 28 = 31 degrees. The two angles are 59 and 31 degrees.
90 - 28 = 62 degrees.
The difference between 90 degrees and an angle is its complement. 90 - 62 = 28 degrees.
The third angle is 93 degrees
124 degrees
the answer is 68 degrees