Valor Numérico de un Polinomio

Project ID: 
5000000024
Accepted: 
Template: 
Question: 
Dado el polinomio \( w(x) \), calcula el valor de \( w(-1)+w(1) \).
Question Row 1: 
\( \scriptstyle w(x)=\sqrt5x^5+2x^4-3x^3+x^2-\sqrt5x-6 \)
Answer Row 1: 
*\(\scriptstyle -6 \), \(\scriptstyle -12 \), \(\scriptstyle 12 \), \(\scriptstyle 0 \)
Question Row 2: 
\( \scriptstyle w(x) = \left(\sqrt3+1\right)x^5-\sqrt2x^4+ \frac13x^3+2x^2-\quad\phantom{w(x) =}\scriptstyle -3x+4 \)
Answer Row 2: 
*\(\scriptstyle -2\sqrt2+12 \), \(\scriptstyle -2\sqrt2+\sqrt3 \), \( \scriptstyle 12 \), \(\scriptstyle 8 \)
Question Row 3: 
\(\scriptstyle w(x)=\frac37x^7+\frac58x^3-\frac12x^2+2x \)
Answer Row 3: 
*\(\scriptstyle -1 \), \(\scriptstyle 0 \), \(\scriptstyle 1 \), \(\scriptstyle 0{,}5 \)
Question Row 4: 
\(\scriptstyle w(x) = 11x^5-10x^4+x^3-\sqrt2x^2-x+\sqrt2 \)
Answer Row 4: 
*\(\scriptstyle -20 \), \(\scriptstyle 20 \), \(\scriptstyle 1 \), \(\scriptstyle -1 \)
Question Row 5: 
\(\scriptstyle w(x)=-3x^5+x^2+2x+5 \)
Answer Row 5: 
*\(\scriptstyle 12 \), \(\scriptstyle -12 \), \(\scriptstyle -5 \), \(\scriptstyle 5 \)
Question Row 6: 
\(\scriptstyle w(x) = \sqrt2x^5-\frac12x^3+4x \)
Answer Row 6: 
*\(\scriptstyle 0 \), \(\scriptstyle 2\sqrt2 \), \(\scriptstyle -2\sqrt2 \), \(\scriptstyle 4 \)
Question Row 7: 
\(\scriptstyle w(x) = \frac12x^5+\frac25x^4+4x^3 \)
Answer Row 7: 
*\(\scriptstyle 0{,}8 \), \(\scriptstyle 0 \), \(\scriptstyle 4 \), \(\scriptstyle 6{,}4 \)
Question Row 8: 
\(\scriptstyle w(x)=3{,}5x^5+0{,}5x^4-1{,}5x^3-0{,}75x+2{,}35 \)
Answer Row 8: 
*\(\scriptstyle 5{,}7 \), \(\scriptstyle 4{,}6 \), \(\scriptstyle 2{,}35 \), \(\scriptstyle -2{,}35 \)
Tex: 
% tiket 32827 \pocetsloupcu{4}