Physics-
General
Easy
Question
The position of a particle at any instant
is given by
cos
. The speed-time graph of the particle is
The correct answer is: ![](data:image/png;base64,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)
cos ![omega t](data:image/png;base64,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)
![therefore v equals fraction numerator d x over denominator d t end fraction equals negative a omega sin invisible function application omega t](data:image/png;base64,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)
The instantaneous speed is given by modulus of instantaneous velocity.
speed![equals open vertical bar u close vertical bar equals open vertical bar negative a omega sin invisible function application omega t close vertical bar](data:image/png;base64,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)
Hence, [c] is correct.
Related Questions to study
maths-
is an Isosceles Triangle, if
then find ABD .
![](data:image/png;base64,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)
is an Isosceles Triangle, if
then find ABD .
![](data:image/png;base64,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)
maths-General
maths-
Lines PS, QT and RU intersect at a common point ‘O’. P is joined to Q, R to S and T to U to form triangles. Then find the value of ![angle P plus angle Q plus angle R plus angle S plus angle T plus angle U equals](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAQkAAAAPCAYAAAD3RjrNAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAANvpXuIwAAA5hJREFUeNrtWl+EVFEYP9bISiIZWVm9JGslS7Ku1cOStVbWiKwkWUuykh6W9LCSDCs9pIfoYa0kw1pZyYqVHjJWJFkra0iSpJckGWPF7fvMd+u4zrn33D9zzjfcH7+HuTN35je/+7vf/c53rxDZMS66B92ktZt1F5ko9P7DfWAttK0F9Im/gcvAUaZaEWPAF8AmaX/NRK+Jx1+Bb4BrwDJTvSXgLdLaIr3jzLT2AHek3Kq4Q5/jloWmRlfTtd69FMwG8JC0/TDwvfR6F/AU8BNwkJlWxAJwFXiCDEVOAr8DRxwHwtRjRBV4h6neZ8AKedsLnKYLB0etAY4oPOaahU3F53XbraEf+AH4Ergv9B6G4YlinxngXMz3+pa1XgU+1OyHncSG4W/4DDyeAi4x1Duq6d4EU28DnNHkmGMWajnqzwUjdJVd1LQyNzXFAK/YVywbHKUVjd+Kacd+UickGOnWeYzt/DVHQY7Se57CzaVIxHkr+znXBXoxC9cTbO84LtCaMsq8ZWrXZZSpTdpv0eA4rVWDorUOHLIcjDQeYyu6DTzgIMhxevtpbYya+xyfdCbeBlhR5FgwzUIlwXYRM3fxs/yHBTrYccY1QmE4DqwLs0FgXgabaN3SrEVlfAbuZqZb9hgHgjgAfAc86yDIpnqHqJvAIfa8SDZMs601wEfHRc1U7zYV4rz0p8Ie0R7sfaMTPgp48P+QUT+oONyOEJt3RTPV2kMHIAolWm5w0h32OOBJg+C60ivjHPlep+/gqrVEBc20KLjMQjOj/sw4KNoT3k3DqjQMfOVo/ZlEK5r4K+YzOPh5xEy3ymNPJL+rYVOv6iR4TB0FV61ehhz7DM43L2YOlFthG6aByVpE1VddKZYcFIk0WuPuIdcN5xG2das8XjdYOrnSq1trLzLWmiXHNvVWhPpW8mVh4Xb4FA1M7iXcDx/0uGS5SKTVil3CtOa9GwlN9h177CXoemzrVQE7idOMtaLHM12Q4UlamqgucMc6WSDm6Y/Optj3KXDCYpHIonUA+AV4kZYfgozFAFcZ69Z5jO3lIDO9D6jgDtBrvAuDt+ZWmHqbR45t6u2j4jIh+XtXtOeAHUPNcL0S8HlofxxW9lqal2TVKq/pWuL/Y86zzHXrPPaoVeWk9ygVXfQWH2neyHCFtpUJmznOQy/Ozhrk8SrloECHl1k4VX5LYS4XlhQoUCAMHBrhk2r4GOxYYUeBAkL8BX7rv72NXdiRAAABHXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT4mI3gyMjIwOzwvbWk+PG1pPlA8L21pPjxtbz4rPC9tbz48bWk+JiN4MjIyMDs8L21pPjxtaT5RPC9taT48bW8+KzwvbW8+PG1pPiYjeDIyMjA7PC9taT48bWk+UjwvbWk+PG1vPis8L21vPjxtaT4mI3gyMjIwOzwvbWk+PG1pPlM8L21pPjxtbz4rPC9tbz48bWk+JiN4MjIyMDs8L21pPjxtaT5UPC9taT48bW8+KzwvbW8+PG1pPiYjeDIyMjA7PC9taT48bWk+VTwvbWk+PG1vPj08L21vPjwvbWF0aD5H19+4AAAAAElFTkSuQmCC)
![](data:image/png;base64,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)
Lines PS, QT and RU intersect at a common point ‘O’. P is joined to Q, R to S and T to U to form triangles. Then find the value of ![angle P plus angle Q plus angle R plus angle S plus angle T plus angle U equals](data:image/png;base64,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)
![](data:image/png;base64,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)
maths-General
maths-
in
,if
then triangle is ..... triangle
in
,if
then triangle is ..... triangle
maths-General
maths-
find the value of x in given figure.
and ![text PI|Q end text](data:image/png;base64,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)
![](data:image/png;base64,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)
find the value of x in given figure.
and ![text PI|Q end text](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAB8AAAASCAYAAACjMAXnAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAOJ5y/mQAAAQdJREFUeNpjYKAc/GcYQPCfWobA8AcgXg7EbkRYhMtyFyDeC8TfoHg/EHsQ4wMWILaEavYjw/JEIL4AxI5AzATFIPY5II4nNviEgfgMiZYrAfE1IObDopYHKqdEjOVM0CAjxfIJQJyMJ3oToWoIWh4AxJtItPwGEEvisRwkd4uQIaDEdgUtiIix/BcRifsHrtT+ARrPHUAsSkZqJ8byX+TkV2IsByUoaQLBfpdWlvcBcRqBBDeFVpbLQ9MKrqwGklOhleUgEAvEl4DYHqmQAZV4R4HYh9wympTiFVSUHoYmLlDq/gPE0QNVsfhA8zeoiM0DYll612pM0Cg5DsS1g6ZKJRf8IFcjAI9kWAL+0p6rAAAAUnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtdGV4dD5QSXxRPC9tdGV4dD48L21hdGg+aEFpIQAAAABJRU5ErkJggg==)
![](data:image/png;base64,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)
maths-General
maths-
find the value of x in given figure.
![](data:image/png;base64,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)
find the value of x in given figure.
![](data:image/png;base64,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)
maths-General
maths-
In the given figure,
and then find
then find ![angle 1.](data:image/png;base64,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)
![](data:image/png;base64,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)
In the given figure,
and then find
then find ![angle 1.](data:image/png;base64,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)
![](data:image/png;base64,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)
maths-General
maths-
The value of
is
The value of
is
maths-General
physics-
A spherical shell, made of material of electrical conductivity
has + - thickness t = 2 mm and radius r = 10 cm. In an arrangement, its inside surface is kept at a lower potential than its outside surface The resistance offered by the shell is equal to
"
A spherical shell, made of material of electrical conductivity
has + - thickness t = 2 mm and radius r = 10 cm. In an arrangement, its inside surface is kept at a lower potential than its outside surface The resistance offered by the shell is equal to
"
physics-General
physics-
In the shown wire frame, each side of a square (the smallest square) has a resistance R. The equivalent resistance of the circuit between the points A and B is :
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478536/1/951658/Picture355.png)
In the shown wire frame, each side of a square (the smallest square) has a resistance R. The equivalent resistance of the circuit between the points A and B is :
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478536/1/951658/Picture355.png)
physics-General
physics-
Two circular rings of identical radii and resistance of 36Weach are placed in such a way that they cross each other’s centre C1 and C2 as shown in figure. Conducting joints are made at intersection points A and B of the rings. An ideal cell of emf 20 volts is connected across AB. The power delivered by cell is
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478488/1/951622/Picture353.png)
Two circular rings of identical radii and resistance of 36Weach are placed in such a way that they cross each other’s centre C1 and C2 as shown in figure. Conducting joints are made at intersection points A and B of the rings. An ideal cell of emf 20 volts is connected across AB. The power delivered by cell is
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478488/1/951622/Picture353.png)
physics-General
physics-
A cell of emf E having an internal resistance 'r ' is connected to an external resistance R. The potential difference ' V ' across the resistance R varies with R as shown by the curve:
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478482/1/951619/Picture352.png)
A cell of emf E having an internal resistance 'r ' is connected to an external resistance R. The potential difference ' V ' across the resistance R varies with R as shown by the curve:
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478482/1/951619/Picture352.png)
physics-General
physics-
In a practical wheat stone bridge circuit as shown, when one more resistance of 100 W is connected is parallel with unknown resistance ' x ', then ratio
1
become ' 2 '. l1 is balance length. AB is a uniform wire. Then value of ' x ' must be:
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478474/1/951617/Picture351.png)
In a practical wheat stone bridge circuit as shown, when one more resistance of 100 W is connected is parallel with unknown resistance ' x ', then ratio
1
become ' 2 '. l1 is balance length. AB is a uniform wire. Then value of ' x ' must be:
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478474/1/951617/Picture351.png)
physics-General
physics-
In the figure shown the current flowing through 2 R is :
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478467/1/951616/Picture350.png)
In the figure shown the current flowing through 2 R is :
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478467/1/951616/Picture350.png)
physics-General
physics-
In the shown arrangement of the experiment of the meter bridge if AC corresponding to null deflection of galvanometer is x, what would be its value if the radius of the wire AB is doubled?
![](data:image/png;base64,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)
In the shown arrangement of the experiment of the meter bridge if AC corresponding to null deflection of galvanometer is x, what would be its value if the radius of the wire AB is doubled?
![](data:image/png;base64,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)
physics-General
physics-
In the circuit shown in the figure, the current through
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478386/1/951555/Picture290.png)
In the circuit shown in the figure, the current through
![](https://mycourses.turito.com/pluginfile.php/1/question/questiontext/478386/1/951555/Picture290.png)
physics-General