how do you write the quotient (9+i) over (9-i) in standard form? I need the answer but more importantly, I need to learn how to
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If the measure of an angle "θ" is 7(π/6), then it's equivalent measurement in degrees is 210°.
As per question statement, we have an angle "θ" whose measurement in radians is 7(π/6). We have to convert this radians into its equivalent measurement in degrees. Thus, to solve this question, we will have need to know the relation between radians and degrees, which goes as,
("π" Radian = 180°).
Then, we will apply unitary method to our provided data and use the above-mentioned relation to obtain our desired answer, i.e.,
π Radian = 180°,
then, 7π Radian = °,
Then, 7(π/6) Radian = °.
- Radian: This is an unit of angle, equal to an angle at the center of a circle whose arc is equal in length to the radius.
- Degrees: This is another unit of measurement of angles, one unit of this being equal to one three-hundred-and-sixtieth of the circumference of a circle.
To learn more about Radians and Degrees, click on the link below.
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First you want to subtract 36
so it looks like this
Then you want to cancel out the square root 4 by raising that to the 4th power (you must do this to both sides)
which is equal to
Then you take the cube root to both sides [tex]\sqrt[3]{(4x+164)^3}=\sqrt[3]{16777216}[tex]
Then you end up with the equation 4x+164=256
Then subtract 164 to both sides
4x=92
then divide 92 by 4
Then you get x=23