Physics-
General
Easy
Question
Which of the curves in figure represents the relation between Celsius and Fahrenheit temperatures
![](data:image/png;base64,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)
- 1
- 2
- 3
- 4
The correct answer is: 1
Hence graph between
and
will be a straight line with positive slope and negative intercept
Related Questions to study
Maths-
The area of circle centred at (1, 2) and passing through (4, 6) is
The area of a circle is the space occupied by the circle in a two-dimensional plane. Area of circle = πr2 (π = 22/7).
The area of circle centred at (1, 2) and passing through (4, 6) is
Maths-General
The area of a circle is the space occupied by the circle in a two-dimensional plane. Area of circle = πr2 (π = 22/7).
physics-
Three rods of same dimensions are arranged as shown in figure. They have thermal conductivities
and
. The points
and
are maintained at different temperatures for the heat to flow at the same rate along
and
then which of the following options is correct
![](data:image/png;base64,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)
Three rods of same dimensions are arranged as shown in figure. They have thermal conductivities
and
. The points
and
are maintained at different temperatures for the heat to flow at the same rate along
and
then which of the following options is correct
![](data:image/png;base64,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)
physics-General
physics-
In the following diagram if
then ![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/458109/1/936794/Picture52.png)
In the following diagram if
then ![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/458109/1/936794/Picture52.png)
physics-General
physics-
The maximum kinetic energy (Ek ) of emitted photoelectrons against frequency v of incident radiation is plotted as shown in fig The slope of the graph is equal to
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/458100/1/936787/Picture49.png)
The maximum kinetic energy (Ek ) of emitted photoelectrons against frequency v of incident radiation is plotted as shown in fig The slope of the graph is equal to
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/458100/1/936787/Picture49.png)
physics-General
maths-
In centre of the triangle formed by the lines y = x, y = 3x and y = 8 – 3x is
In centre of the triangle formed by the lines y = x, y = 3x and y = 8 – 3x is
maths-General
physics-
A lamp rated at 100 cd hangs over the middle of a round table with diameter 3 m at a height of 2 m. It is replaced by a lamp of 25 cd and the distance to the table is changed so that the illumination at the centre of the table remains as before. The illumination at edge of the table becomes X times the original. Then X is
A lamp rated at 100 cd hangs over the middle of a round table with diameter 3 m at a height of 2 m. It is replaced by a lamp of 25 cd and the distance to the table is changed so that the illumination at the centre of the table remains as before. The illumination at edge of the table becomes X times the original. Then X is
physics-General
physics-
Five lumen/watt is the luminous efficiency of a lamp and its luminous intensity is 35 candela. The power of the lamp is
Five lumen/watt is the luminous efficiency of a lamp and its luminous intensity is 35 candela. The power of the lamp is
physics-General
physics-
Lux is equal to
Lux is equal to
physics-General
physics-
A 60 watt bulb is hung over the center of a table
at a height of 3 m. The ratio of the intensities of illumination at a point on the centre of the edge and on the corner of the table is
A 60 watt bulb is hung over the center of a table
at a height of 3 m. The ratio of the intensities of illumination at a point on the centre of the edge and on the corner of the table is
physics-General
maths-
If f(x) is a polynomial of degree five with leading coefficient one such that f(1)=12,f(2)=22,f(3)=32,f(4)=42,f(5)=52 then
If f(x) is a polynomial of degree five with leading coefficient one such that f(1)=12,f(2)=22,f(3)=32,f(4)=42,f(5)=52 then
maths-General
maths-
If f(x) = ax2+ bx + c such that f(p) + f(q) = 0 where a
0 ; p , q
R then number of real roots of equation f(x) = 0in interval [p, q] is
If f(x) = ax2+ bx + c such that f(p) + f(q) = 0 where a
0 ; p , q
R then number of real roots of equation f(x) = 0in interval [p, q] is
maths-General
maths-
If f(x) is a differentiable function satisfying f(x+ y)= f(x)f(y)
x, y
R and f'(0)=2 then f(x)=
If f(x) is a differentiable function satisfying f(x+ y)= f(x)f(y)
x, y
R and f'(0)=2 then f(x)=
maths-General
physics-
Maximum kinetic energy (Ek ) of a photoelectron varies with the frequency ( v ) of the incident radiation as
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/458049/1/936751/Picture46.png)
Maximum kinetic energy (Ek ) of a photoelectron varies with the frequency ( v ) of the incident radiation as
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/458049/1/936751/Picture46.png)
physics-General
maths-
The degree of the differential equation satisfying
is
The degree of the differential equation satisfying
is
maths-General
Maths-
If
then the solution of the equation is :
If
then the solution of the equation is :
Maths-General