An ant moves at a speed of 1 cm per sec. The speed of the ant in kmph is $x\times {10}^{-}3$. Find $x$.

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Q. An ant is moving along the line $5y=-6x+30$ at a rate of $2$ units per second. If the ant starts at the $y$-intercept and moves to the right along this line, find the time in seconds it will take for the ant to reach the $x$-axis.

Q. An ant is at the corner of a cubical room of side $a$. The ant can move with a constant speed $u$. The minimum time taken by the ant to reach the farthest corner of the cube is

Q. Equation of a travelling wave on a string is given by $y=1\left(mm\right)sin(t-x)$. An ant is moving on string with constant speed of $\sqrt{2}$ mm/sec. with respect to string. If at t = 0, ant is at x = 0. Then mark incorrect statements:
(x is in meter and t is in second)

Q. Consider an art crawling along the curve (x - 2)${}^2$ + y${}^2$ = 4, where x and y are in meters. the ants starts at the point (4,0) and moves counter - clockwise with a speed of 1.57 meters per second. The time taken by the ant to reach the point (2, 2) is (in seconds)

Q.

Journey name is uniform circular motion

An ant moves along a circular thread with speed 10cm/sec it covers one circle in 10 minutes, chintu is a naughty boy who cuts the thread​ to make it straight line and challenges ant to reach the end in half of the time . What should be the constant acceleration that ant should maintain to complete his challenge.