Function y = sin (INX) + cos (INX) =?
Y = f (x) = sin (INX) + cos (INX) =? Let t = LNX, y = f (T) = Sint + cost = √ 2Sin (T + π / 4), that is, y = √ 2Sin (LNX + π / 4)
RELATED INFORMATIONS
- 1. Z = x ^ 2 + y ^ 2, and x = 1 + Sint, y = cost, find DZ / dt
- 2. Given the binary function z = e ^ X-Y, x = Sint, y = cost, then DZ / DT is
- 3. Z = (u ^ 2) V, u = e ^ t, v = cost, find DZ / DT
- 4. Let z = e ^ u-2v, u = SiNx, v = x ^ 3, find DZ / DX,
- 5. Let z = √ (U & # 178; + V & # 178;), u = SiNx, v = e ^ x, find DZ / DX
- 6. Find the second derivative of the function y = y (x) determined by the parametric equation x = cost, y = Sint Is it the same as (d ^ 2Y) / (DX ^ 2)?
- 7. The second derivative of y = Xe ^ (- x) is known
- 8. Y = Xe ^ - x derivative I want to know what the derivative of e ^ - x is The derivative of e ^ x is e ^ X. what about e ^ - x
- 9. Derivative of y = a ^ Xe ^ x
- 10. Derivative of y = Xe ^ x cosx
- 11. Finding the derivative of F (x) = [cos (INX)] ^ 2
- 12. Second derivative y = cos ^ 2x. INX + e ^ (- x ^ 2)
- 13. Finding the third derivative of y = cos (INX)
- 14. 1: It is known that the equation x ^ 2 + (K + 2I) x + 2 + ki = 0 has a real root. Find the real root and the value of the real number K 2: Let Z be an imaginary number, ω = Z + 1 / Z be a real number, and - 1
- 15. Z1 = x + y + (x ^ 2-xy-2y) I, Z2 = (2x-y) - (y-xy) I, ask when x and y are real numbers (1) Are Z1 and Z2 real numbers? (2) Z1 and Z2 are conjugate complex numbers?
- 16. The complex number Z = M2-1 + (m2-m-2) I is: (1) real number; (2) imaginary number; (3) pure imaginary number
- 17. If the point of complex number (a + I) 2 in the complex plane is on the negative half axis of Y axis, then the value of real number a is () A. 1B. -1C. 2D. -2
- 18. Solving a complex geometry problem Given three complex numbers Z1, Z2 and Z3, if Z1 ^ 2 + Z2 ^ 2 + Z3 ^ 2-z1z2-z1z3-z2z3 = 0, it is proved that the triangle with Z1, Z2 and Z3 as vertices is regular triangle
- 19. Plural proof, It is proved that cos (z1 + Z2) = cosz1 * cosz2-sinz1 * sinz2
- 20. Let a and B belong to n-dimensional matrices over complex field, a and B are commutative, that is, ab = ba. It is proved that the eigensubspace of a must be the invariant subspace of B