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★Hi ,there !!★
here is your answer !!
10 ) x - 1 is factor ,
p ( x ) = 4x³ + 3x² -4x + K ---------------- eq (1)
x -1 = 0
x = 1
and ,
on putting the value of of x in equation 1 we get
4 (1)³ + 3(1)² -4× 1 + K = 0
=> 4 + 3 -4 + k = 0
=> k = -3
11 )
x -a = 0
x = a
p(x ) = x³ -ax² + 2x +a -1 ---------------- eq (1)
on putting the value of x in equation 1
we get
a³-a³ + 2a + a -1 = 0
=> 3a = 1
a= 1 / 3
hope it help you dear !!!
thanks !!!
★ Save environment ★
★ Go green ★
here is your answer !!
10 ) x - 1 is factor ,
p ( x ) = 4x³ + 3x² -4x + K ---------------- eq (1)
x -1 = 0
x = 1
and ,
on putting the value of of x in equation 1 we get
4 (1)³ + 3(1)² -4× 1 + K = 0
=> 4 + 3 -4 + k = 0
=> k = -3
11 )
x -a = 0
x = a
p(x ) = x³ -ax² + 2x +a -1 ---------------- eq (1)
on putting the value of x in equation 1
we get
a³-a³ + 2a + a -1 = 0
=> 3a = 1
a= 1 / 3
hope it help you dear !!!
thanks !!!
★ Save environment ★
★ Go green ★
Subhajitlaha:
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Answered by
5
10.
p(x)=4x^3+3x^2-4x+k
as it is given that
x-1 is a factor of p(x)
then by remainder method
x=1
p(1)=4(1)^3+3(1)^2-4(1)+k
=4+3-4+k
=3+k
=>-3=k.
11)p(x)=x^3-ax^2+2x+a-1
as it is given that
x-a is a factor of p(x)
by remainder method
x=a
p(a)=a^3-a^3+2a+a-1
=3a-1
=>a=1/3
hope my answer helped you.
p(x)=4x^3+3x^2-4x+k
as it is given that
x-1 is a factor of p(x)
then by remainder method
x=1
p(1)=4(1)^3+3(1)^2-4(1)+k
=4+3-4+k
=3+k
=>-3=k.
11)p(x)=x^3-ax^2+2x+a-1
as it is given that
x-a is a factor of p(x)
by remainder method
x=a
p(a)=a^3-a^3+2a+a-1
=3a-1
=>a=1/3
hope my answer helped you.
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