But if refs made $11,900 for the Super Bowl in 2001, as one source says, and probably averaged something like $50,000 for the regular season back then, they'd make perhaps as much as $40,000 today if the bonus-to-salary proportions remain roughly the same.
To Find Horizontal Asymptotes: 1) Put equation or function in y= form. 2) Multiply out (expand) any factored polynomials in the numerator or denominator. 3) Remove everything except the terms with the biggest exponents of x found in the numerator and denominator. These are the dominant terms.Sample A: Find the horizontal asymptotes of: Remember that horizontal asymptotes appear as x extends to positive or negative infinity, so we need to figure out what this fraction approaches as x gets huge. To do that, we'll pick the dominant terms in the numerator and denominator.hese are the dominant terms. Sample A: Find the horizontal asymptotes of: Remember that horizontal asymptotes appear as x extends to positive or negative infinity, so we need to figure out what this fraction approaches as x gets huge. To do that, we'll pick the dominant terms in the numerator and denominator.
Solution to Question 1: 1  To find sin (x/2), we use the following half angle formula. 2  sin (x/2) = + or-SQRT [ (1 - cos x) / 2 3  ]. sin (x/2) = SQRT [ (1 - cos x) / 2 4  ]. Given that sin (x) = 1 / 4, we use the trigonometric identity sin x + cos x = 1 to find cos x, noting that x is in quadrant 2 and cos x is negative.uestions 2: x is in quadrant 3, approximate sin (2 x) if cos (x) = - 0.2. Round your answer to two decimal places. Solution to Question 2: 1  sin (2x) may be calculated using the double angle trigonometric identity. 2  sin (2x) = 2 sin (x) cos (x).