The condition characterized by the telescoping of one part of the intestine into another is

Solve the equation. (Enter your answers as a comma-separated list. If there is no solution, enter NO SOLUTION.) \[ 25 x^{3}-125 x^{2}-25 x+125=0 \] \( x=\square \)

Soit \( f^{\prime \prime} \) la dérivée seconde de \( f \) sur \( [0 ; 10] \). Montrer que \[ f^{\prime \prime}(x)=\frac{e^{4,5-x}\left(e^{4,5-x}-e^{-0,6}\right)}{\left(e^{-0,6}+e^{4,5-x}\right)^{3}} \]

\( f ( x \)

Write the expression in the form \( a+b i \), where \( a \) and \( b \) are real numbers. (a) \( i^{59} \) (b) \( i^{-24} \) and

Factorize and indicate HCF and LCM \( 25 x^{2}+125 x \) \( x^{2}+10 x+25 \) \( x^{2}-6 x+5 x-30 \)