1. solve the equation: 4x = β36 (1 point)
9
β9
β40
...
Mathematics, 10.10.2019 07:20 fansofboys
1. solve the equation: 4x = β36 (1 point)
9
β9
β40
40
2. solve the following equation: 5x β 15 = 50 (1 point)
13
β13
β7
7
3. solve the following equation: 4(x + 2) β 17 = 35 (1 point)
β11
15
11
4. solve the following equation: 6x + 12 = 4x β 18 (1 point)
β15
15
β3
3
5. solve the following equation: 1/2 (4x β 10) + 5 = x β 11 (1 point)
11
6
β11
β6
Answers: 2
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In one day there are too high tides into low tides and equally spaced intervals the high tide is observed to be 6 feet above the average sea level after six hours passed a low tide occurs at 6 feet below the average sea level in this task you will model this occurrence using a trigonometric function by using x as a measurement of time assume the first high tide occurs at x=0. a. what are the independent and dependent variables? b. determine these key features of the function that models the tide: 1.amplitude 2.period 3.frequency 4.midline 5.vertical shift 6.phase shift c. create a trigonometric function that models the ocean tide for a period of 12 hours. d.what is the height of the tide after 93 hours?
Answers: 1
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Secant be and cf intersect at point d inside a what is the measure of cde
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