Math Problem Statement
ΰΆ± 0 π₯ ππ‘ππ‘=β1 2+π₯2+π₯π ππ2π₯ +1 2 cos(2π₯) π(1 4π) πβ²(1 4π) π(1 4π) β1 2+ 1 4π 2 + 1 4π π ππ 21 4π +1 2 cos(21 4π) β1 2+1 16π2+1 4ππ ππ π 2 +1 2 cos(π 2) β1 2+1 16π2+1 4π1+1 2 (0) β1 2+1 16π2+1 4π πβ²(1 4π) 2π₯+π ππ2π₯ +2π₯πππ 2π₯ β1 22π ππ(2π₯) 2π₯+π ππ2π₯ +2π₯πππ 2π₯ βπ ππ(2π₯) 1 1 1 1 1 1 2 1 1 4π +π ππ 2π+π ππ 2 4π +2 π 2 +π 2 cos Problema 4 Hallar todos los valores de x π₯ ΰΆ± 0 π‘3 βπ‘ ππ‘ =1 3ΰΆ± 1 4πcos π π 2 βπ ππ( π‘ βπ‘3 ππ‘ 2 οΏ½ οΏ½ 1 π₯4 β2π₯2 4 = 3 2π₯2 βπ₯4 4 β 2 ) 21 4π βπ ππ(2 4 2 2 β 4 0 1 4π) π 2 +1+0β1 1 π₯4 4 β π₯2 2 = 3 3 π 2 π₯2 2 β π₯4 4 β es correcto?
Solution
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Math Problem Analysis
Mathematical Concepts
Integral Calculus
Trigonometry
Derivatives
Formulas
f(x) = -1 / (2 + x^2 + x*sin^2(x) + 1/2*cos(2x))
Derivative of f(x)
Integral of f(x) from 0 to x
Theorems
Quotient Rule for Derivatives
Trigonometric Identities
Suitable Grade Level
University Level