
1. Find the derivatives of the functions sina (a) y=V7+ xsecx (b) y cot cot (c)...
Find the exact value of the sin (x-y) when secx= -2, cot y= -1, and x and y are in quadrant II
Find sin(a) and cos(B), tan(a) and cot(B), and sec(a) and cSC(B). a 14 B (a) sin(a) and cos() (b) tan(a) and cot(6) (c) sec(a) and csc()
Evaluate the following: csc(x) cot(x) dx i) s 2-csc (x) ii) S x sin(4x) iii) 6. x sin(x2) dx iv) x x + 3y = 3
3. For each of the following functions, (i) Determine the domain, (ii) Find their first derivatives, (iii) Find their second derivatives, (iv) Determine whether they are globally concave? Why or why not? (a) f(x) = 4x? - (b) f(x) = ln(22 - 2) (c) f(x) = e
verify the following 1) tan x+cot y= sin(x+y)/cos x sin y 2) tan 5x + cot 5x = 2 csc 10x
2. (each 1 mark) Find the derivative of the following functions: 9x + 7 (a) y = 92 - 1 (b)r = (02 9016 /09 - 9 ( 9 ) (c) y=rºcot x + 9x2 cos x – 14x sin x 9t sint (d) s = cost + +9 (e) h(x) = cº sin (vą) + 240 sec (1) ) 10 (f) f(0) = (_sin 98 (1+cos 90 ) (g) g(x) = (1 + csc(+10) + In (922 – 8)...
ud find 3 w 9. Find the value of sind+ caso if tame=hand & is in I quadrant. 10. Find the exact values, (i) tan (sint 2 , (ii) cse (cos 17 ); 11. Find the exact values . (i) Cos 23° Cos 22 – sina3 sin 22° (ii) sin 1950 lii) Sin (sin 3 - sind 24) liv (cot 14 (cot 2 )* (cot 3)* ... *(cot 89°) 12. Find the values of (1) sina, (ii) Sinß, (iii) sin...
is it A B C D
Verify that the trigonometric equation is an identity 1 - CSCX 1+ CSC X = 4 tanx CCX 1+ CSCX 1 - CSGX A. 1 - CSC X 1 + CSC X 1 + cScx 1 - cScx COSX 1)2 - (cos x + 1)2 ( cos x + 1)( cos x + 1) 4 cos x 4 cos x = 4 tan ?xcscx cos2x-1 sin ? B. 1- CSCX 1 + CSCX 1...
is it A B C D plz help
Verify that the trigonometric equation is an identity. 1 - cScx 1 + cScx = 4 tan 2xCSC X 1 - cScx 1 + cscx O A. 1 - CSC X 1 + CSC X 1 + cscx (cos x - 1)2 - (cos x + 1)2 1 - CSC X (cos x + 1)(cos x - 1) - 4 COS X 4 COS X 4 tanx C5CX cos2x-1 sin 2x OB....
(1 point) (12) 1.0 1 Find the value of the six trigonometric functions of 0, where is the angle formed by the positive x-axis and the line segment from (0,0) to (1.2). sin(0) - cos(0) - tan(0) - sec(0) - csc(0) - cot(0)