Math, asked by ahmed2alio, 5 months ago

Find the value of the polynomial 5x-4x^2+3 at x=0 and x=-1

answer me fast plz

Answers

Answered by Asterinn
5

Given :

  • polynomial 5x-4x²+3

To find :

  • value of the given polynomial at x=0 and x=-1

Solution :

To find the value of given polynomial at x=0 , put x = 0 in 5x-4x²+3

 \implies \sf5x-4 {x}^{2} +3

\implies \sf \: 5(0)-4( {0} )+ 3

\implies0-0 + 3

\implies \sf3

To find the value of given polynomial at x= -1 , put x = -1 in 5x-4x²+3

 \implies \sf5x-4 {x}^{2} +3

 \implies \sf5( - 1)-4 ({ - 1)}^{2} +3

\implies \sf - 5-4  +3

\implies \sf - 9 + 3

\implies \sf - 6

Answer : 3 and -6

Answered by Anonymous
20

 \bf \underline \red{Given :-}

  • 5x -4x² +3

 \bf \underline \red{To \: \: Find :-}

  • Value of the given polynomial at x = 0 and x = ,-1

 \bf \underline \red{Explanation:-}

Value of given polynomial at x = 0.

 \sf \implies \: 5x -  {4x}^{2}  + 3 \\  \\

\sf \implies \:5(0) - 4( {0)}^{2}  + 3 \\  \\

\sf \implies \:0 - 0 + 3

\sf \implies \:3

° Value of the given polynomial at x= 0 is 3

Value of given polynomial at x = -1

\sf \implies \:5x -  {4x}^{2}  + 3 \\  \\

\sf \implies \:5( - 1) - 4( { - 1)}^{2}  + 3 \\  \\

\sf \implies \: - 5 - 4(1) + 3

\sf \implies \: - 5 - 4 + 3

\sf \implies \: - 9 + 3

\sf \implies \: - 6

° Value of the given polynomial at x = -1 is -6

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