Well, the cos(∅) is negative in the second and third quadrants. If you are solving for theta, you would use the inverse of the cos or arccos

take the inverse of both sides to get:
x = arccos(-2/3) now evaluate the right
x = 131.8103149 degrees
to find your second solution, subtract your reference angle from 360 degrees.
360 - 131.8103149 = 228.1896851 degrees
Now the period of cos is 2π or 360 degrees. So if you want to consider all possible solutions, you would need to add/subtract 360n to both solutions above..
Not sure if this is what you're looking for, but thought I would leave it here for you just in case... As a side note, you could do this problem in radian measurement as well.
$350 * 30/100 = $ 105 which is down payment.
$350 - $105 = $245 which is left.
But he will pay $24.50 * 12 = $294 instead.
$294 - $245 = $49
He will pay $49 more.
He paid $105 as down payment and will pay $294 more with 12 months.
Total will be $105 + $294 = $399
Answer:
2) 7.4 meters per second
Step-by-step explanation:
I divided 400 meters by 54 seconds
Answer: 130 meters
Step-by-step explanation:
We have to let the "surface of the ocean" be at 0 height.
So,
anything above surface has POSITIVE height
and anything below surface has NEGATIVE height
The albatross is 100 m above, so we can say its height is:
+100 meters
The shark is 30 m below, so we can say its height is:
-30 meters
The difference in height is thus:
100 - (-30) = 100 + 30 = 130 meters
Answer:



Step-by-step explanation:
<u>Given information</u>:
- Slope = 4
- Point on line = (-1, 2)
<u>Point-slope form</u><u> of linear equation</u>:

(where m is the slope and (x₁, y₁) is a point on the line)
Substitute the given slope and point into the formula:


<u>Slope-intercept form</u><u> of a linear equation</u>:

(where m is the slope and b is the y-intercept)
Substitute the given slope and point into the formula and solve for b:


Therefore:

<u>Standard form</u><u> of a linear equation</u>:

(where A, B and C are constants and A must be positive)
Rearrange the found slope-intercept form of the equation into standard form:



Learn more about linear equations here:
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