The Method of False Position
www.uoanbar.edu.iq › eStoreImages › BankUse the method of False Position. 5. Use Newton’s method to find solutions accurate to within 10−4 for the following problems. a. x3 −2x2 −5 = 0, [1,4] b. x3 +3x2 −1 = 0, [−3,−2] c. x −cosx = 0, [0,π/2] d. x −0.8−0.2sinx = 0, [0,π/2] 6. Use Newton’s method to find solutions accurate to within 10−5 for the following problems. a. e x+2− +2cosx −6 = 0 for 1 ≤ x ≤ 2
False Position Method - Example Code
www.liquisearch.com › false_position_methodFalse Position Method - Example Code. Example Code. C code was written for clarity instead of efficiency. It was designed to solve the same problem as solved by the Newton's method and secant method code: to find the positive number x where cos ( x) = x 3. This problem is transformed into a root-finding problem of the form f ( x) = cos ( x) - x 3 = 0.