1 answer:
The simplified answer is: " <span>x⁽³/²⁾ / y " ; or, write as: " ∛(x²) / y " .
</span>_________________________________________________________
√x * (
=
(x⁽¹/²⁾ * x) / y ; Since: {√x = x⁽¹/²⁾ }.
Consider the numerator:
______________________
x⁽¹/²⁾ * x ;
______________________
x⁽¹/²⁾ * x = x⁽¹/²⁾ * x¹ =x⁽¹ ¹/²⁾ ⁺ ⁽¹⁾ = x⁽¹ ¹/²⁾ / y =
______________________________________
x⁽³/²⁾ / y ; or, write as: ∛(x²) / y .
__________________________________
<span />
</span>_________________________________________________________
√x * (
(x⁽¹/²⁾ * x) / y ; Since: {√x = x⁽¹/²⁾ }.
Consider the numerator:
______________________
x⁽¹/²⁾ * x ;
______________________
x⁽¹/²⁾ * x = x⁽¹/²⁾ * x¹ =x⁽¹ ¹/²⁾ ⁺ ⁽¹⁾ = x⁽¹ ¹/²⁾ / y =
______________________________________
x⁽³/²⁾ / y ; or, write as: ∛(x²) / y .
__________________________________
<span />
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Answer:
1) The angle would be 150 degrees
a) coordinates would be ( ,
)
b) Trigonometric ratios:
sin:
cos:
tan:
csc: 2,
sec:
cot:
Explanation:
simplifys to
which has a reference angle of
. We can take the coordinates of
and make the x value negative to find the correct coordiantes. Then, using those coordinates, plug the into the trigonomic equations.
For example, sin in opposite/hypotenuse. So sin = 1/2 divided by 1. Then you can find the rest of the equations that way.
cos= adjacent/hypotenuse
tan= sin/cos
csc= hypotenuse/opposite
sec= hypotenuse/adjacent
cot= cos/sin
