Solve the following application involving graphing a linear equation.Assume that the value of a painting increases each year according to the equation 
where t is the number of years since the painter died. Find the V-intercept and explain what the intercept means. 
A. (0, 16,500); Value of painting at time of painter's death was $16,500
B. (6000, 0); Value of painting at time of painter's death was $6000
C. (0, 6000); Value of painting at time of painter's death was $6000
D. (0, 6000); Value of painting will eventually be $6000.
Answer: C
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Provide an appropriate response.Given that we know the Fundamental Theorem of Calculus, why would we want to develop numerical methods for definite integrals?i) Antiderivatives are not always expressible in closed form.ii)Numerical methods are a good excuse to use our graphics calculator.iii) The function f(x) may not be continuous on [a,b].
A. Only ii is correct. B. Only i is correct. C. Only iii is correct. D. Both i and iii are correct.
Perform the following operation.
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What will be an ideal response?
The bar graph below shows the number of students by major in the College of Arts and Sciences. Answer the question.
About how many students are in the College of Arts and Sciences?
A. 1325 B. 1225 C. 1100 D. 1050
Evaluate the function as indicated.Find g(6) when g(x) = -10x + 3.
A. -59.7 B. 63 C. -57 D. -63