answer this question can you help me what is the value of 5.7 x 10 with the 8 just above the 8
it is 0because on the unit circle 270 is the negative y axis (0,1) the x coordinate is the cos value
360 degrees x 35% = 126 degrees
.15 x 360 degrees = 54 degrees
The circumference of a circle is calculated using the formula C = πd, where C is the circumference, π is a constant approximately equal to 3.14159, and d is the diameter of the circle. In this case, the diameter is given as 80 inches. Plugging this value into the formula, we get C = π(80) = 251.327 inches. Therefore, the circumference of the circle with a diameter of 80 inches is approximately 251.327 inches.
1 revolution or a complete turn around a circle = 360 degrees 38% of a circle:= 38% x 360 degrees= 0.38 x 360 degrees= 136.80 degrees
The sine of 180 degrees is 0. Remember, the sine value on a unit circle is the y-value. If you find f(pi) in the function f(x)=sin(x), you will get zero as an answer.
We call a whole circle "360" degrees. 6.25% of the circle = (0.0625 x 360) = 22.5 degrees
40 cos 60+80+x=180 so 180-140 will give us 40 remember x is the value of the third degree
Area of a circle = piRsquared = 3.14 x 80 squared = 20,096 square meters.
answer this question can you help me what is the value of 5.7 x 10 with the 8 just above the 8
it is 0because on the unit circle 270 is the negative y axis (0,1) the x coordinate is the cos value
360 degrees x 35% = 126 degrees
To convert 80 degrees Fahrenheit to Celsius, you can use the formula: (°F - 32) x 5/9. Plug in 80 for °F: (80 - 32) x 5/9 = 26.67°C. So, 80°F is approximately 26.67°C.
In terms of the degrees of a circle, multiply the percentage times 3.6 This is because there are 360 degrees in 100 percent of the circle. So 25% of the circle = 25 x 3.6 = 90 degrees.
.15 x 360 degrees = 54 degrees
Well, isn't that a happy little question! You see, a full circle has 360 degrees, so if you take three quarters of that, you simply multiply 360 by 0.75. That gives you 270 degrees in three quarters of a circle. Just imagine all the beautiful landscapes you could paint with those angles!