plzz solve this 4 sum polynomial
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p(x) = x^4–2x^3+3x^2-ax+b-5 = 0
p(1) = 1–2+3-a+b-5 = 0, or -a+b-3=0, or -a+b = 3 …(1)
p(x) = x^4–2x^3+3x^2-ax+b-19 = 0
p(-1) = 1+2+3+a+b-19=0, or a+b-13=0, or a+b = 13 …(2)
Add (1) and (2), to get
2b=16, or b = 8. From (2), a = 13–8=5
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⭐⭐Hello friend....Ur answer is here⤵⤵
⚫Q.11 p (x)=2x^3+3x^2-11x-3 , g (x)=x+1/2
➡ put x= -1/2
➡ 2 (-1/2)^3+3 (-1/2)^2-11 (-1/2)-3
➡ -1/4+3/4+11/2-3
➡-1+3+22-12/4
➡ 3
⚫Q.12 p (x)=x^3-ax^2+6x-a , g (x)=x-a
➡put x=a
➡(a)^3-a (a)^2+6 (a)-a
➡a^3-a^3+5a
➡5a
⚫Q.13 when 2x^3+x^2-ax+2 is divided by (x-2) then the remainder is..
➡ 2 (2)^3+(2)^2-2a+2
➡ 16+4-2a+2
➡ 22-2a
Similarly when 2x^3-3x^2-3x+a is divided by (x-2) then the remainder is..
➡ 2 (2)^3-3 (2)^2-3 (2)+a
➡16-12-6+a
➡a-2
According to question..
➡ 22-a=a-2
➡2a=24
➡a=12
I HOPE IT IS HELPFUL TO YOU ☺
⚫Q.11 p (x)=2x^3+3x^2-11x-3 , g (x)=x+1/2
➡ put x= -1/2
➡ 2 (-1/2)^3+3 (-1/2)^2-11 (-1/2)-3
➡ -1/4+3/4+11/2-3
➡-1+3+22-12/4
➡ 3
⚫Q.12 p (x)=x^3-ax^2+6x-a , g (x)=x-a
➡put x=a
➡(a)^3-a (a)^2+6 (a)-a
➡a^3-a^3+5a
➡5a
⚫Q.13 when 2x^3+x^2-ax+2 is divided by (x-2) then the remainder is..
➡ 2 (2)^3+(2)^2-2a+2
➡ 16+4-2a+2
➡ 22-2a
Similarly when 2x^3-3x^2-3x+a is divided by (x-2) then the remainder is..
➡ 2 (2)^3-3 (2)^2-3 (2)+a
➡16-12-6+a
➡a-2
According to question..
➡ 22-a=a-2
➡2a=24
➡a=12
I HOPE IT IS HELPFUL TO YOU ☺
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