Respuesta :

Answer:

528.91°C

Explanation:

Neglecting any change in dimensions, the way that the resistance of a material changes after a variation in its temperature is given by the expression:

[tex]R = R_o*(1+\alpha *(T_f-T_o))[/tex]

Where [tex]R_o[/tex] is the original resistance.

[tex]\alpha[/tex] is the temperature coefficient of the material, that relates the percentage that the resistance of the material will increase after a raise of 1°C in temperature. For copper, this value is equal to 0.00393/°C.

[tex]T_f[/tex] and [tex]T_o[/tex] is the final and original temperature, respectively.

[tex]T_f = \frac{(\frac{R}{Ro}-1)}{\alpha}+T_o=\frac{3-1}{0.00393  oC^{-1}}+20.0 oC = 528.91oC[/tex]