Lookin Castle's Four Figure Tables.
Select 'Sine Table.
Gone down the column to 7.5 degrees. to find the given values.
OR more conventiently
On the calculator, make sure you are in 'Degree (D) mode'.
Type in
Sine (Sin) followed by '7.5' , then '=' , the answer should be 0.130526192...
or
0.1305 ( 4 d.p.).
0.4226182617
t
.105
To find the cosine of an angle in degrees using a calculator, first ensure that the calculator is set to degree mode (not radians). Enter the angle in degrees, then press the "cos" button. The calculator will display the cosine value for that angle. For example, to find cos(60°), input 60, select "cos," and the result will be 0.5.
Find the value of Cos1o.cos2o.cos3o.cos4o......cos179o.Ans: Cos90o=0Therefore, Cos1o.Cos20,Cos30,cos40......Cos900.......Cos1790=0
sin75 = sin(45 + 30) = sin45cos30 + cos45sin30 = (1/root 2)((root 3)/2) + (1/root 2)(1/2)
You find its approximate value, in the context of the degree to which you are rounding.
what is the value of sin 75 degree
It's - 40 degrees.
The answer depends on the value of WHAT! The value of your degree education or the value of your student loan debt!
They have the same value but not the same degree of precision.They have the same value but not the same degree of precision.They have the same value but not the same degree of precision.They have the same value but not the same degree of precision.
Value depends on the degree of rotation, if you can take it to a coin show and find a dealer that sells errors for a idea of value.
You cannot. An angle of a triangle can have any value between 0 and 180 degrees.
Double the value of one degree.
trun it into sin( 45 + 30 ). sin ( 45 + 30 ) = sin30cos45 + cos30sin45 sin30cos45 + cos30sin45 = (1/2)((sqrroot2)/2) + ((sqrroot3)/2)((sqrroot2)/2) (1/2)((sqrroot2)/2) +((sqrroot3)/2)((sqrroot2)/2)=((sqrroot2)/4) + ((sqrroot6)/4) ((sqrroot2)/4) + ((sqrroot6)/4)= ((sqrroot2) + (sqrroot6)) /4
The degree of accuracy is typically calculated by comparing a measured value to a known or true value. To quantify it, you can use the formula: Degree of Accuracy = (True Value - Measured Value) / True Value x 100%. This gives you the percentage error, indicating how close your measurement is to the actual value. A smaller percentage indicates a higher degree of accuracy.
If the degree is 56, it is likely referring to an angle measurement. In that case, to find the value of ( y - 12 ), we can set up the equation ( y - 12 = 56 ). Solving for ( y ), we add 12 to both sides, resulting in ( y = 68 ). Therefore, the value of ( y - 12 ) is 56.