Biology
General
Easy
Question
Origin of heart beat and its conduction is represented by
- Av node
Bundle of His
SA node
Purkinje fibres
- SA node
Purkinje fibres
AV node
Bundle of His
- Purkinje fibres
Purkinje node
Purkinje node
Bundle of His
- SA node
AV node
Bundle Of His
Purkinje fibres
The correct answer is: SA node
AV node
Bundle Of His
Purkinje fibres
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The blood leaving the lungs is richer than the blood entering the lung in–
The blood leaving the lungs is richer than the blood entering the lung in–
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If lx + my + n = 0 is a tangent to the parabola x2 = y, then condition of tangency is
If lx + my + n = 0 is a tangent to the parabola x2 = y, then condition of tangency is
Maths-General
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For all x Î (0, 1)
For all x Î (0, 1)
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A (1, 2) B (-1, 2) are two fixed points. The locus of P such that PA = n. PB, where n ¹ 1 is a constant, is1
x2 + y2 + 2gx + 2fy + c = 0 is the general equation of a circle.
A (1, 2) B (-1, 2) are two fixed points. The locus of P such that PA = n. PB, where n ¹ 1 is a constant, is1
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x2 + y2 + 2gx + 2fy + c = 0 is the general equation of a circle.
biology
In mammals, the scent glands may be modified.
In mammals, the scent glands may be modified.
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Folder upper part of dermis is known as
Folder upper part of dermis is known as
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A flag staff stands vertically on a pillar The height of the flag staff being double the height of the pillar Aman on the ground at a distance finds both pillar and the flag staff subtends equal angle
at his eye then ![theta equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABwAAAANCAYAAAC6hw6qAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAJ9JREFUeNpjYMAE1kC8DoifAvFBIDZnoCEwh1rGBOWLAvFdWlp4AYil0cR2ALEeLSxzAeL5WMSXA7EXLSycDcRBWMRBQeyGQ89/IjBOcA2PJnFq+w6USD6RIE4xAPlgLxZxUyBeg0cf2UEKyw7ooB6IE2nhQx5olkAGgkB8DojZaJUHrwBxHpStAcTHgdiHlpleD+rLX0B8CYj9GIYDAADc+i+zvWx1LgAAAFl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+JiN4M0I4OzwvbWk+PG1vPj08L21vPjwvbWF0aD7cv019AAAAAElFTkSuQmCC)
A flag staff stands vertically on a pillar The height of the flag staff being double the height of the pillar Aman on the ground at a distance finds both pillar and the flag staff subtends equal angle
at his eye then ![theta equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABwAAAANCAYAAAC6hw6qAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAJ9JREFUeNpjYMAE1kC8DoifAvFBIDZnoCEwh1rGBOWLAvFdWlp4AYil0cR2ALEeLSxzAeL5WMSXA7EXLSycDcRBWMRBQeyGQ89/IjBOcA2PJnFq+w6USD6RIE4xAPlgLxZxUyBeg0cf2UEKyw7ooB6IE2nhQx5olkAGgkB8DojZaJUHrwBxHpStAcTHgdiHlpleD+rLX0B8CYj9GIYDAADc+i+zvWx1LgAAAFl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+JiN4M0I4OzwvbWk+PG1vPj08L21vPjwvbWF0aD7cv019AAAAAElFTkSuQmCC)
maths-General
Maths-
Assertion A : The radius of the circle inscribed in the triangle obtained by joining the middle points of the sides of
ABC is equal to half the radius of incircle of
ABC.
Reasons R : In
ABC, D, E, F be midpoints of the sides of
ABC,
',2s' denote area and perimeter of ΔDEF then
' =
/ 4 and s' = s / 2
Assertion A : The radius of the circle inscribed in the triangle obtained by joining the middle points of the sides of
ABC is equal to half the radius of incircle of
ABC.
Reasons R : In
ABC, D, E, F be midpoints of the sides of
ABC,
',2s' denote area and perimeter of ΔDEF then
' =
/ 4 and s' = s / 2
Maths-General
Maths-
Let ABC be a triangle such the
,then
equal to
Let ABC be a triangle such the
,then
equal to
Maths-General
Maths-
In this question, we have to find the sum of the series. Separate the series in even and odd series, and replace with Log ( 1 – x2) and Log ( 1 + x / 1-x ) .
Maths-General
In this question, we have to find the sum of the series. Separate the series in even and odd series, and replace with Log ( 1 – x2) and Log ( 1 + x / 1-x ) .
maths-
If
and principal value be considered then value of z is-
If
and principal value be considered then value of z is-
maths-General
maths-
maths-General
maths-
The conditional
is
The conditional
is
maths-General
maths-
If p and q are simple propositions, then
is true when
If p and q are simple propositions, then
is true when
maths-General
maths-
Using Simpson’s
rule, the value of
for the following data, is
![](data:image/png;base64,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)
Using Simpson’s
rule, the value of
for the following data, is
![](data:image/png;base64,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)
maths-General