1
CBSE 12th Math (Term 1) Paper 2021-22
MCQ (Single Correct Answer)
+1
-0
If x = $$-$$4 is a root of $$\left| {\matrix{ x & 2 & 3 \cr 1 & x & 1 \cr 3 & 2 & x \cr } } \right| = 0$$, then the sum of the other two roots is
A
4
B
$$-$$3
C
2
D
5
2
CBSE 12th Math (Term 1) Paper 2021-22
MCQ (Single Correct Answer)
+1
-0
The absolute maximum value of the function $$f(x) = 4x - {1 \over 2}{x^2}$$ in the interval $$\left[ { - 2,{9 \over 2}} \right]$$ is
A
8
B
9
C
6
D
10
3
CBSE 12th Math (Term 1) Paper 2021-22
MCQ (Single Correct Answer)
+1
-0
In a sphere of radius r, a right circular cone of height h having maximum curved surface area is inscribed. The expression for the square of curved surface of cone is
A
$$2{\pi ^2}rh(2rh + {h^2})$$
B
$${\pi ^2}hr(2rh + {h^2})$$
C
$$2{\pi ^2}r(2r{h^2} - {h^3})$$
D
$$2{\pi ^2}{r^2}(2rh - {h^2})$$
4
CBSE 12th Math (Term 1) Paper 2021-22
MCQ (Single Correct Answer)
+1
-0
The corner points of the feasible region determined by a set of constraints (linear inequalities) are P(0, 5), Q(3, 5), R(5, 0) and S(4, 1) and the objective function is Z = ax + 2by where a, b > 0. The condition on a and b such that the maximum Z occurs at Q and S is
A
a $$-$$ 5b = 0
B
a $$-$$ 3b = 0
C
a $$-$$ 2b = 0
D
a $$-$$ 8b = 0
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