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QUESTION 10.1 POINT Let h(x) = f(g(2). If f(x) = –3x2 - 4x +2 and g(x)...
FEED Content attribution QUESTION 5.1 POINT What is the derivative of f(x) = -3? Do not include "f'(x) =" in your answer. For example, if you found f'(x) = 3x, you would enter 3x. Provide your answer below: FE Content attribution 25 W
Use substitution to find an indefinite integral with Question What is / -4x(3x2 – 1)?dx? Do not include the constant "+C" in your answer. For example, if you found the antiderivative was 2x + C, you would enter 2x. Provide your answer below: MORE INSTRUCTION Cantant attribution
Let f (x) = 3x2 + 2 and g() = 4x – 3. Find (f o g)(-2). 245 365 -365 None of the above.
(1 point) Are the functions f, g, and h given below linearly independent? f(x) = €3x – cos(4x), g(x) = 23x + cos(4x), h(x) = cos(4x). If they are independent, enter all zeroes. If they are not linearly independent, find a nontrivial solution to the equation below. Be sure you can justify your answer. (e3x – cos(4x)) + (83x + cos(4x)) + (cos(4x)) = 0.
Question 39 Let f(x)= 3x2 – 2. g(x) = 4x +4. Find the value of the function. (of)(4) o tof)(4) = 6,350 OVO (4) = 6,346 Ovo(4) = 6,348 ovo(4) = 6,347 OVO (4) = 6,345 O None of the above Question 40 1 pts Use Descartes' rule of signs to find the number of possible positive, negative, and nonreal roots for the following equation 8x° +11x2 + 3x + 5 = 0 O none of these O O positive:...
Let f(x) = 4x + 5 and g(x) = 3x2 + 2x. After simplifying, (fog)(x) =
This Question: 1 pt 5 of 5 (0 complete) Let the functions f, g, and h be defined by the equations on the right. Evaluate the indicated function without finding equation for the function. f(x) 4x-3 an g(x) = 3x-4 gifh(2) h(x) 2+5x+1 9h(2)]) = [] Enter your answer in the answer box 91 Type here to search
Please help me with these questions. 1). Let f(x) = 3x2 + 2 and g(x) = 3x − 3. Find the function. (g ∘ f)(x) 2). Write an equation in standard form of the circle described. Ends of diameter at (−2, −2) and (4, 6)
QUESTION 24 · 1 POINT Find the derivative of h(x) = csc (3x2 – 4). Provide your answer below: h'(x) =
Graph: 4) f) 31+ 2 5) f(x)-x-3x2-4x +6
Graph: 4) f) 31+ 2 5) f(x)-x-3x2-4x +6