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Published on: 13/05/2022
QB365 provides detailed and simple solution for every Creative Questions in class 12 Maths Subject. It will helps to get more idea about question pattern in every Creative questions with solution.
latest Creative QuestionsDownload Tamil Nadu 12th Standard Maths question papers, model tests, one-mark questions, important questions, and public exam papers in PDF format. Free study materials and answer keys for TN State Board students.
Questions + Answers key
Take MCQ Maths Test1.
The value of \(\frac { (cos{ 45 }^{ 0 }+isin{ 45 }^{ 0 })^{ 2 }(cos{ 30 }^{ 0 }-isin{ 30 }^{ 0 }) }{ cos{ 30 }^{ 0 }+isin{ 30 }^{ 0 } } \) is __________
\(\frac { 1 }{ 2 } +i\frac { \sqrt { 3 } }{ 2 } \)
\(\frac { 1 }{ 2 } -i\frac { \sqrt { 3 } }{ 2 } \)
\(-\frac { \sqrt { 3 } }{ 2 } +\frac { 1 }{ 2 } \)
\(\frac { \sqrt { 3 } }{ 2 } +\frac { 1 }{ 2 } \)
2.
The conjugate of \(\frac { 1+2i }{ 1-(1-i)^{ 2 } } \) is _______
\(\frac { 1+2i }{ 1-(1-i)^{ 2 } } \)
\(\frac { 5 }{ 1-(1-i)^{ 2 } } \)
\(\frac { 1-2i }{ 1+(1+i)^{ 2 } } \)
\(\frac { 1+2i }{ 1+(1-i)^{ 2 } } \)
3.
\(\frac { (cos\theta +isin\theta )^{ 6 } }{ (cos\theta -isin\theta )^{ 5 } } \) = ________
cos 11θ - isin 11θ
cos 11θ + isin 11θ
cosθ + i sinθ
\(cos\frac { 6\theta }{ 5 } +isin\frac { 6\theta }{ 5 } \)
4.
The amplitude of \(\frac{1}{i}\) is equal to _______
0
\(\frac { \pi }{ 2 } \)
-\(\frac { \pi }{ 2 } \)
\(\pi \)
5.
If z = \(\frac { 1 }{ 1-cos\theta -isin\theta } \), the Re(z) = ___________
0
\(\frac{1}{2}\)
cot\(\frac { \theta }{ 2 } \)
\(\frac{1}{2}\) cot\(\frac { \theta }{ 2 } \)
6.
When the eccentricity of a ellipse becomes zero, then it becomes a __________
straight line
circle
point
parabola
7.
8.
If x > 1, then \(2{ tan }^{ -1 }x+{ sin }^{ -1 }\left( \frac { 2x }{ 1+{ x }^{ 2 } } \right) \) ________
4 tan-1x
0
\(\frac { \pi }{ 2 } \)
\(\pi \)
9.
The value of tan \(\left( { cos }^{ -1 }\frac { 3 }{ 5 } +{ tan }^{ -1 }\frac { 1 }{ 4 } \right) \) is ______
\(\frac { 19 }{ 8 } \)
\(\frac { 8 }{ 19 } \)
\(\frac { 19 }{ 12 } \)
\(\frac { 3 }{ 4 } \)
10.
If tan-1(cot \(\theta\)) = 2\(\theta\), then\(\theta\) = _____________
\(\pm 3\)
\(\pm \frac { \pi }{ 4 } \)
\(\pm \frac { \pi }{ 6 } \)
none
11.
Equation of tangent at (-4, -4) on x2 = -4y is _____________
2x - y + 4 = 0
2x + y - 4 = 0
2x - y - 12 = 0
2x + y + 4 = 0
12.
\(sin\left\{ 2{ cos }^{ -1 }\left( \frac { -3 }{ 5 } \right) \right\} =\) __________
\(\frac { 6 }{ 15 } \)
\(\frac { 24 }{ 25 } \)
\(\frac { 4 }{ 5 } \)
\(\frac { -24 }{ 25 } \)
13.
If \(\alpha ={ tan }^{ -1 }\left( \frac { \sqrt { 3 } }{ 2y-x } \right) ,\beta ={ tan }^{ -1 }\left( \frac { 2x-y }{ \sqrt { 3y } } \right) \) then \(\alpha -\beta \) __________
\(\frac { \pi }{ 6 } \)
\(\frac { \pi }{ 3 } \)
\(\frac { \pi }{ 2 } \)
\(\frac { -\pi }{ 3 } \)
14.
If \(\alpha ={ tan }^{ -1 }\left( tan\frac { 5\pi }{ 4 } \right) \) and \(\beta ={ tan }^{ -1 }\left( -tan\frac { 2\pi }{ 3 } \right) \) then ___________
\(4\alpha =3\beta \quad \)
\(3\alpha =4\beta \)
\(\alpha -\beta =\frac { 7\pi }{ 12 } \)
none
15.
If p(x) = ax2 + bx + c and Q(x) = -ax2 + dx + c where ac ≠ 0 then p(x). Q(x) = 0 has at least _______ real roots.
no
1
2
infinite
16.
If x2 - hx - 21 = 0 and x2 - 3hx + 35 = 0 (h > 0) have a common root, then h = ___________
0
1
4
3
17.
If \(\rho\) (A) = r then which of the following is correct?
all the minors of order n which do not vanish
'A' has at least one minor of order r which does not vanish and all higher order minors vanish
'A' has at least one (r + 1) order minor which vanish
all (r + 1) and higher order minors should not vanish
18.
If \(\rho\) (A) = \(\rho\) ([A/B]) = number of unknowns, then the system is _________--
consistent and has infinitely many solutions
consistent
inconsistent
consistent and has unique solution
19.
If \((2+\sqrt{3})^{x^{2}-2 x+1}+(2-\sqrt{3})^{x^{2}-2 x-1}=\frac{2}{2-\sqrt{3}}\) then x = _________
0, 2
0, 1
0, 3
0, √3
20.
lf the root of the equation x3 + bx2+ cx - 1 = 0 form an lncreasing G.P, then ___________
one of the roots is 2
one of the roots is 1
one of the roots is -1
one of the roots is -2
21.
22.
If a, b, c ∈ Q and p +√q (p, q ∈ Q) is an irrational root of ax2+bx+c = 0 then the other root is ___________
-p+√q
p-iq
p-√q
-p-√q
23.
If the system of equations x + 2y - 3x = 2, (k + 3) z = 3, (2k + 1) y + z = 2 is inconsistent then k is ___________
-3, -\(\frac{1}{2}\)
-\(\frac{1}{2}\)
1
2
24.
The system of linear equations x + y + z = 2, 2x + y - z = 3, 3x + 2y + kz = has a unique solution if __________
k ≠ 0
-1 < k < 1
-2 < k < 2
k = 0
25.
The number of solutions of the system of equations 2x+y = 4, x - 2y = 2, 3x + 5y = 6 is ____________
0
1
2
infinitely many
1.
(d)
\(\frac { \sqrt { 3 } }{ 2 } +\frac { 1 }{ 2 } \)
2.
(b)
\(\frac { 5 }{ 1-(1-i)^{ 2 } } \)
3.
(b)
cos 11θ + isin 11θ
4.
(c)
-\(\frac { \pi }{ 2 } \)
5.
(b)
\(\frac{1}{2}\)
6.
(b)
circle
7.
(a)
8.
(d)
\(\pi \)
9.
(b)
\(\frac { 8 }{ 19 } \)
10.
(c)
\(\pm \frac { \pi }{ 6 } \)
11.
(a)
2x - y + 4 = 0
12.
(d)
\(\frac { -24 }{ 25 } \)
13.
(a)
\(\frac { \pi }{ 6 } \)
14.
(a)
\(4\alpha =3\beta \quad \)
15.
(c)
2
16.
(c)
4
17.
(b)
'A' has at least one minor of order r which does not vanish and all higher order minors vanish
18.
(d)
consistent and has unique solution
19.
(a)
0, 2
20.
(b)
one of the roots is 1
21.
(a)
22.
(c)
p-√q
23.
(a)
-3, -\(\frac{1}{2}\)
24.
(a)
k ≠ 0
25.
(b)
1
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Computer Applications

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Business Maths and Statistics

Commerce

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