4. 3 2 5 (25) 3.gams 26 anoisio Function: Domain: 2-3,25 3,2). (8 ++ Range: -3 3 -3. 5 2 5 2010 wolle
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- About how much does x²/(1 + y) change if (x, y) changes from (10,4) to (10.1,3.9)?Find * 4xe²? dx. e2z² + 2ez² +2 -2tan-1(e*² + 1) + c 2tan-1(e* + 1) + c O Option 2 Option 1 2tan-1(xe* + 1) + c -2tan-1(xex + 1) + cDifferentiate the following expression using the chain rule. 1. y = 10(1+ (2 – (6 + 7x*)°)³)5 (x³+4)* (1–2x²)3 2. h(x) = 3. у 3D l6-t2. 4. y = (1– 4x + 7x5)30 5. y = (4x + x-5) (8х-> 6. у%3
- y = 6 7x, y = 67u-1 7x — 1, у %3D 6" 67*, y = u+6-1 –7x, y = 6“ 6*, y = ux-1 TEXT P = V72 + 14 7, P = Vu? + 14 72 + 14, P =Q.No.4 Differentiate the following Y= (x²+3)x1 Y= ax²+b/ cx Y= 7x*+2x³-3x+376. Differentiate: y %3D х2 + 3х - 1 x² +1 -(x²+1) В. А. x²+3x-1 (x²+3x-1)2 -x2+1 x2 -1 С. (x²+3x-1)2 D. x²+3x-1
- How is the Chain Rule applied when finding dy dx implicitly?Ify %3D (x + 1)(2х -), then y' will be A. (x + 1)(2 – V) + (2x -) В. (х+ 1) + (2х-v)(2 — Vx) 1 c. (x+1)(2- + (2x – v3) х+ 1) (2 + (2х — Vx) С. D. (x+1)(2– D. (x+ 1)(2 + [2х 2Vx/ 2Vxeol pino ong 3. Suppose X~ Bin(4,2/3). Let Y = 2X+1. Find py (y), and fill out the table below. You may not need all the rows in the table. y PY (y)
- Differentiate: y = (3x²-5a) (4x +2) O y' 60a+ 80a - 12x 10 O y = 60x + 80x + 12x – 10 %3D O y' = 60x - 80x + 12x – 10 %3D O y' = 60x - 80x' – 12x – 10 %3D OLY ANGEL NIVERSTTYFind the solution of the D.E. below: 2(2x² + y*)«x – xycdy = 0 ... x* = c (4x²+y²) x* = c(x?+ 4y?) B © x* = 4c (x²+y²2) x* = c (4x²- y²)Differentiate. 2) f(x) = e3x 3) y = e5x2 + X+