If x 4 + 1 x 4 194 find the value of x + 1/ x
WebSolve x^4+1/x^4=194 Microsoft Math Solver x4 + x41 = 194 Solve Solve for x x = − ( 3 + 2) ≈ −3.732050808 x = 3 + 2 ≈ 3.732050808 x = 2 − 3 ≈ 0.267949192 x = 3 − 2 ≈ … Web1 mrt. 2024 · Correct Answer - Option 3 : 2√3 Given: (x 4) + (1/x 4) = 194. Formula Used: (x 4) + (1/x 4) = k, then (x 2) + (1/x 2) = √(k + 2) (x 2) + (1/x 2) = m, then (x ...
If x 4 + 1 x 4 194 find the value of x + 1/ x
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WebSolve your math problems using our free math solver with step-by-step solutions. Our math solver supports basic math, pre-algebra, algebra, trigonometry, calculus and more. Web8 jul. 2024 · Explanation: Here , x4 + 1 x4 = 194 , Adding 2 both sides x4 +2 + 1 x4 = 194 +2 = 196 (x2 + 1 x2)2 = (14)2 ⇒ x2 + 1 x2 = 14 → [ ∵ x2 + 1 x2 > 0] Again adding 2 both …
Web3 jan. 2024 · Steps involved in finding the value of x calculator is as follows: Process 1: The required input value must be entered in the divisor and the product field. Process 2: Click the ‘SOLVE’ option to obtain the output. Process 3: The output field will present the x value or the dividend. Standard Equations Web27 aug. 2013 · Aug 27, 2013 If x4+1/x4 =119 then find x3-1/x3 if x 4 +1/x 4 =119 then find x 3 -1/x 3 how_to_reg Follow thumb_up Like (1) visibility Views (61K) edit Answer question_answer Answers (4) person Kishore Kumar Now subtract 2 from both the sides, we get Cubing on both the sides we get Recommend (4) Comment (0) person Parthasaradhi M
Web16 apr. 2024 · If x4+ 1 x4 1 x 4 = 194, find x3 + 1 x3 1 x 3, x2 + 1 x2 1 x 2 and x+ 1 x 1 x algebraic identities class-9 1 Answer +1 vote answered Apr 16, 2024 by Madhuwant (38.1k points) selected Apr 17, 2024 by Vaibhav01 Best answer Given x4+ 1 x4 1 x 4 =194 ← Prev Question Next Question → Find MCQs & Mock Test Free JEE Main Mock Test Free … WebIf (x 4 ) + (1/x 4 ) = 194, then find the value of (x) Since the 4-th power of the imaginary unit i is 1, for every solution x of that equation, also ix is a solution, and therefore we'll try first …
Web30 apr. 2024 · x⁴ + 1/x⁴ = 196 - 2 = 194 I hope this helps you. :) Advertisement prataprathor2008 Step-by-step explanation: x^4+1/x^4 (x^2+1/x^2) = (x^4+1/x^4) + 2 (x^4+1/x^4) = (x^2 + 1/x^2) -2 (x^4+1/x^4) = (14)^2 - 2 (x^4+1/x^4) = 196 - 2 (x^4+1/x^4) = 194 Advertisement Advertisement
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