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532
150
The correct acidity order of the following is
532
150
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Related Questions
The coefficient of
$x_{9}$
in the expansion of
$(1+x)(1+x_{2})(1+x_{3})….(1+x_{100})$
is
Match the thermodynamic processes given under column I with the expressions given under column II.
.
Let n be the number of ways in which 5 boys and 5 girls can stand in a queue in such a way that all the girls stand consecutively in the queue. Let m be the number of ways in which 5 boys and 5 girls can stand in a queue in such a way that exactly four girls stand consecutively in the queue. Then the value of m/n is
For
$a>b>c>0$
, if the distance between
$(1,1)$
and the point of intersection of the line
$ax+by−c=0$
is less than
$22 $
then,
The value of
$∫_{0}4x_{3}{dx_{2}d_{2} (1−x_{2})_{5}}dxis$
A rectangular sheet of fixed perimeter with sides having their lengths in the ratio
$8:15$
is converted into anopen rectangular box by folding after removing squares of equal area from all four corners. If the total area of removed squares is 100, the resulting box has maximum volume. Then the length of the sides of the rectangular sheet are24 (b) 32 (c) 45 (d) 60
Let
$p,q$
be integers and let
$α,β$
be the roots of the equation,
$x_{2}−x−1=0,$
where
$α=β$
. For
$n=0,1,2,,leta_{n}=pα_{n}+qβ_{n}˙$
FACT : If
$aandb$
are rational number and
$a+b5 =0,thena=0=b˙$
If
$a_{4}=28,thenp+2q=$
7 (b) 21 (c) 14 (d) 12
For
$a∈R$
(the set of all real numbers),
$a=−1),$
$(lim)_{n→∞}((n+1)_{a−1}[(na+1)+(na+2)+……(na+n)]1_{a}+2_{a}++n_{a} =60.1 $
Then
$a=$
(a)
$5$
(b) 7 (c)
$2−15 $
(d)
$2−17 $
Related Questions
The coefficient of
$x_{9}$
in the expansion of
$(1+x)(1+x_{2})(1+x_{3})….(1+x_{100})$
is
Match the thermodynamic processes given under column I with the expressions given under column II.
.
Let n be the number of ways in which 5 boys and 5 girls can stand in a queue in such a way that all the girls stand consecutively in the queue. Let m be the number of ways in which 5 boys and 5 girls can stand in a queue in such a way that exactly four girls stand consecutively in the queue. Then the value of m/n is
For
$a>b>c>0$
, if the distance between
$(1,1)$
and the point of intersection of the line
$ax+by−c=0$
is less than
$22 $
then,
The value of
$∫_{0}4x_{3}{dx_{2}d_{2} (1−x_{2})_{5}}dxis$
A rectangular sheet of fixed perimeter with sides having their lengths in the ratio
$8:15$
is converted into anopen rectangular box by folding after removing squares of equal area from all four corners. If the total area of removed squares is 100, the resulting box has maximum volume. Then the length of the sides of the rectangular sheet are24 (b) 32 (c) 45 (d) 60
Let
$p,q$
be integers and let
$α,β$
be the roots of the equation,
$x_{2}−x−1=0,$
where
$α=β$
. For
$n=0,1,2,,leta_{n}=pα_{n}+qβ_{n}˙$
FACT : If
$aandb$
are rational number and
$a+b5 =0,thena=0=b˙$
If
$a_{4}=28,thenp+2q=$
7 (b) 21 (c) 14 (d) 12
For
$a∈R$
(the set of all real numbers),
$a=−1),$
$(lim)_{n→∞}((n+1)_{a−1}[(na+1)+(na+2)+……(na+n)]1_{a}+2_{a}++n_{a} =60.1 $
Then
$a=$
(a)
$5$
(b) 7 (c)
$2−15 $
(d)
$2−17 $
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