Compute f '(a) algebraically for the given value of a. HINT [See Example 1.]
f(x) = x2 − 9; a = 1
Compute f '(a) algebraically for the given value of a. HINT [See Example 1.]
f(x) = x3 + 9x; a = 5
Compute the derivative function f '(x) algebraically. HINT [See Examples 2 and 3.]
f(x) = x2 − 8
Compute the derivative function f '(x) algebraically. HINT [See Examples 2 and 3.]
f(x) = 2x − 1
Find the equation of the tangent to the graph at the indicated point. HINT [Compute the derivative algebraically; then see Example 2(b) in Section 3.5.]
f(x) = x2 − 1; a = 4
Compute f '(a) algebraically for the given value of a. HINT [See Example 1.] f(x) =...
-11 POINTS WANEFMAC7 10.6.012. Compute f(a) algebraically for the given value of a. HINT (See Examples 1 and 3.) f(x) = : a = F"(8) = Need Help? Read It Talk to & Tutor -/1 POINTS WANEFMAC7 10.6.016. Compute the derivative function F"(x) algebraically. HINT (See Examples 2 and 3.] f(x) = x F'(x) = Need Help? Read It Talk to a Tutor -11 POINTS WANEFMAC7 10.6.020.
Viewing Saved Work Revert to Last Response -/1 POINTS WANEFMAC7 10.6.007.MI. Compute f'(a) algebraically for the given value of a. HINT (See Example 1.) f(x) = 8x - x2; a = -9 fa) = Submit Answer -/1 POINTS WANEFMAC7 11.R.001. Find the derivative of the function. f(x) = 10x5 + 3x4 – x + 3 - 11 POINTS WANEFMAC7 11.R.005. Find the derivative of the function. R(x) = x + 2 F"(x) =
(1) Solve the initial Value Problem (IVP): 2x+1 f'(x) = — ; f(0) = 1. x²+1 DE): frm=2* 31 (a) First, solve the differential equation (DE): f'(x) = 2x+1 — x2 + 1 1 2x+1 Hint: - x2+1 2 x 1 - + - x?+ 1 x2 + 1 2 x Guess a function whose derivative is x2 + 1x2+1 Gues humaian whose centraline a creative 1.a, tratan antarane element ;) 1 2 x 1 i.e., find an antiderivative of...
7. O 01 points |Previous Answers WaneFMAC7 10.6.002 Compute f(a) algebraically for the given value of a. HINTs f (a)1 Need Help? Read it Sulbmit Answer Save Progress Practice Another Vension Practice Another Version 8. 0/1 polnts | Previous Answers WaneFMACT 10.6.005. Compute f(a) algebraically for the given value of a. HINT [Se f '(a)-2 Need Help?Read It 9. 0/1 points Previous Answers waneFMAC7 10.6.006. Compute f '(a) algebraically for the given value of a. HINT [See f(a) = 4...
3.1.37 a. Find the derivative function f' for the function f. b. Find an equation of the line tangent to the graph off at (a f(a) for the given value of a. c. Graph fand the tangent line. f(x) = 2x²+x-1, a=-1 a.f'(x)=
Find the equation of the tangent line to the curve when x has the given value. 7) f(x) = 4,x=5 8) f(x) = }x=3 11) Solve the problem. 11) The profit in dollars from the sale of thousand compact disc players is P(x) = x3 - 5x2 + 3x + 8. Find the marginal profit when the value of x is 6. 12) 12) Ir the price of a product is given by Px) E 1200, where x represents the...
QueBLIUI JI JPLS Find the requested value of the second derivative of the function. f(x) = 7x2 + 9x - 3; Find f"(0). 14 00 -14 Question 32 5 pts Find the indicated absolute extren um as well as all values of x where it occurs on the specified domain f(x) = * x3 - 2x² + 3x - 4; (-2, 5] Minimum 0 -4 at x = 0 at x = -2 atx = 2 Question 33 5 pts...
Find the equation of the tangent line to the graph of f(x) at the (x, y)-coordinate indicated below. f(x) = (2x2 + 3x + 3)(-x2 + 2); (1,8) Answer 2 Points Choose the correct answer from the options below. Oy = 9x + 17 Oy = 23x - 15 Oy = - 9x + 17 Oy = -16x + 24
Let f(x)=(x? + 1)^(2x – 1) is a polynomial function of fifth degree. Its second derivative is f"(x) = 4(x2 + 1)(2x – 1)+8x²(2x – 1)+ 16x(x? + 1) and third derivative is f"(x) = 24x(2x – 1) +24(x + 1) +48x2. True False dy Given the equation x3 + 3 xy + y2 = 4. We find dx 2 x' + y by implicit differentiation and is to be y' = x + y2 True False Let f(x)= x...
1. Find an equation of the line that is tangent to the graph of f and parallel to the given line. Function Line f(x) = 2x2 2x − y + 2 = 0 y = 2.Find the slope of the graph of the function at the given point. Use the derivative feature of a graphing utility to confirm your results. f(x) = 2(2 − x)2, (6, 32) f '(6) =