84*r*pi/180 units of length where the radius is r units of length.
Supplementary angles ad up to 180 degrees. If one angle is 96, how much more do you need to get to 180? 180 - 96= 84 degrees
I suppose your talking about a triangle. The angles of a triangle add up to 180 degrees. So A + B + C = 180 If A is three times the size of B and if A is C + 16 degrees Then (3B) + B +(3B - 16) = 180 So, let's remove the brackets..... 3B + B + 3B - 16 = 180 Add the Bs and move the 16 to the other side of the equation... 7B = 180 + 16 7B = 196 B = 196 / 7 B = 28 So now we know B we can work out the other angles... A = 3B = 3 x 28 = 84 C = A - 16 = 84 - 16 = 68 A = 84 B = 28 C = 68 ----- Sum 180
Answer: first angle =52 degree, second angle = 128 degree. Solution: x+y=180 (1) x+y/4=84 now multiply both sides of last equation by 4: 4x+y=336 (2) subtract (1) from (2), ie. find (2) - (1): 4x-x + y-y = 336-180 3x=156 dividing last result by 3: 3x/3=156/3 x=52 substitue in eq. (1): 52+y=180 y=180-52=128
84
84 is 140% of 60.
(14/84) x 360° = 60°
Let the measure of the angle be ( x ) degrees. The complementary angle would then be ( 90 - x ) degrees. According to the problem, ( x = 14(90 - x) ). Solving this equation gives ( x = 14 \times 90 / 15 = 84 ) degrees, so the angle measures 84 degrees and its complementary angle measures 6 degrees.
84+48=132 - 180 = 48 degrees The Answer is 48 Degrees.
84 degrees 180-48-48 = 84
An 84-degree angle is called an acute angle, as acute angles are defined as angles that measure less than 90 degrees. This means it is sharp and less than a right angle.
84 degrees
84 degrees
Supplementary angle = 180 - 84 = 96 degrees.
Assuming you mean 84 degrees: 90 degrees - 84 degrees = 6 degrees. 6 degrees is your answer.
complement: 90 - A A=angle 1/5 x (A) + 6 = (90 - A) 1/5 x A = 84 - A 1/5 x A + A = 84 6/5 x A = 84 6 A = 420 A = 70 degrees
An 84-degree angle is an acute angle, as it measures less than 90 degrees. It is formed by two rays or lines that meet at a vertex, with the space between them measuring 84 degrees. In various applications, such as geometry and construction, this angle can be used to create precise shapes and designs.
Its interior angles are 36, 60 and 84 degrees respectively with its greatest exterior angle being 144 degrees.