Match the following. Column - I Column - II (p) If$$f(x)={{x}^{3}}-6{{x}^{2}}+11x-6,$$ then $$f(-1)=\_\_\_.$$ (i) $$-210$$ (q) If $$f(x)=2{{x}^{3}}-13{{x}^{2}}+17x+12,$$then $$f(-3)=\_\_\_\_.$$ (ii) 1 (r) if $$x=\frac{4}{3}$$is a root of $$f(x)=6{{x}^{3}}-11{{x}^{2}}+kx-20,$$then $$k=\_\_\_\_.$$ (iii) $$-24$$ (s) If $$x=-1$$is a root of $$f(x)={{x}^{100}}+2{{x}^{99}}+k,$$then $$k=\_\_\_.$$ (iv) 19

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TuteeHUB · Accepted Answer

$$(p)\to (iii);(q)\to (ii);(r)\to (i);(s)\to (iv)$$

TuteeHUB · Answer

$$(p)\to (iii);(q)\to (iv);(r)\to (i);(s)\to (ii)$$

TuteeHUB · Answer

$$(p)\to (ii);(q)\to (iv);(r)\to (i);(s)\to (iii)$$

TuteeHUB · Answer

$$(p)\to (iii);(q)\to (i);(r)\to (iv);(s)\to (ii)$$

1.	Match the following. Column - I Column - II (p) If\[f(x)={{x}^{3}}-6{{x}^{2}}+11x-6,\] then \[f(-1)=\_\_\_.\] (i) \[-210\] (q) If \[f(x)=2{{x}^{3}}-13{{x}^{2}}+17x+12,\]then \[f(-3)=\_\_\_\_.\] (ii) 1 (r) if \[x=\frac{4}{3}\]is a root of \[f(x)=6{{x}^{3}}-11{{x}^{2}}+kx-20,\]then \[k=\_\_\_\_.\] (iii) \[-24\] (s) If \[x=-1\]is a root of \[f(x)={{x}^{100}}+2{{x}^{99}}+k,\]then \[k=\_\_\_.\] (iv) 19
A.	\[(p)\to (iii);(q)\to (iv);(r)\to (i);(s)\to (ii)\]
B.	\[(p)\to (ii);(q)\to (iv);(r)\to (i);(s)\to (iii)\]
C.	\[(p)\to (iii);(q)\to (i);(r)\to (iv);(s)\to (ii)\]
D.	\[(p)\to (iii);(q)\to (ii);(r)\to (i);(s)\to (iv)\]
Answer» D. \[(p)\to (iii);(q)\to (ii);(r)\to (i);(s)\to (iv)\]

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