Math, asked by adheenadevivb, 3 months ago

p(x)=5x³-7x²+8x+100. find p(0)and p(1)​

Answers

Answered by pulakmath007
2

p(0) = 100 , p(1) = 106

Given :

p(x) = 5x³ - 7x² + 8x + 100

To find :

The value of p(0) & p(1)

Solution :

Step 1 of 2 :

Write down the given polynomial

Here the given polynomial is

p(x) = 5x³ - 7x² + 8x + 100 - - - - (1)

Step 2 of 2 :

Find the value of p(0) & p(1)

Putting x = 0 in (1) we get

\displaystyle \sf  p(0) = 5 \times  {(0)}^{3}  - 7 \times  {0}^{2}  + 8 \times 0 + 100

\displaystyle \sf{ \implies }  p(0) = 0  - 0 + 0 + 100

\displaystyle \sf{ \implies }p(0) = 100

Putting x = 1 in (1) we get

\displaystyle \sf  p(1) = 5 \times  {(1)}^{3}  - 7 \times  {1}^{2}  + 8 \times 1 + 100

\displaystyle \sf{ \implies }p(1) = 5   - 7  + 8  + 100

\displaystyle \sf{ \implies }p(1) = 106

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Answered by KishorR007
0

p(0)=100 and\ p(1)=106

Given:

p(x)=5x^{3} -7x^{2} +8x+100

Solution:

To find p(0) put x=0 in the above polynomial.

p(0)=5\times 0^{3} -7\times 0^{2} +8\times 0+100\\p(0)=0-0+0+100\\\therefore p(0)=100

To find p(1) put x=1 in the above polynomial.

p(1)=5\times 1^{3} -7\times 1^{2} +8\times 1+100\\p(1)=5\times 1-7\times 1+8+100\\p(1)=5-7+8+100\\\therefore p(1)=106

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