In 2010, an oil explosion spilled millions of gallons of oil in an area. The oil slick took the shape of a circle. Supposethat the area A (in square miles) of the circle contaminated with oil can be determined using the function A(t) = 0.26m²,where t represents the number of days since the rig exploded.(a) Identify the dependent and independent variables.(b) Evaluate A(22) and explain what A(22) means.(a) The dependent variable is A and the independent variable is t.(b) Select the correct choice below and fill in the answer box to complete your choice.(Type an integer or decimal rounded to two decimal places as needed.)A. The value A(22)22 miles.ew an exampleB. The value A(22) =the day of the explosion.HTextbookindicates the area of the circle contaminated with oil, in square miles, whose radius is***indicates the area of the circle contaminated with oil, in square miles, on day 22 from03jasati✓36Clear allMoreXNot helpful? See similar booksDon: C

Given; At=0.26πt2 So the area function depend on time t So the area functionA is dependent and time…

In 2010, an oil explosion spilled millions of gallons of oil in an area. The oil slick took the shape of a circle. Suppose that the area A (in square miles) of the circle contaminated with oil can be determined using the function A(t) = 0.26m² where t represents the number of days since the rig exploded. (a) Identify the dependent and independent variables. (b) Evaluate A(22) and explain what A(22) means.

In 2010, an oil explosion spilled millions of gallons of oil in an area. The oil slick took the shape of a circle. Suppose that the area A (in square miles) of the circle contaminated with oil can be determined using the function A(t) = 0.26m² where t represents the number of days since the rig exploded. (a) Identify the dependent and independent variables. (b) Evaluate A(22) and explain what A(22) means.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter7: Analytic Trigonometry

Section7.6: The Inverse Trigonometric Functions

Problem 94E

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