"Starting from the origin at time t = 0, with initial velocity 5$\widehat j$ ms-1 , a particle moves in the x-y plane with a constant acceleration of $\left( {10\widehat i + 4\widehat j} \right)$ ms-2. At time t, its coordinates are (20 m, y0 m). The values of t and y0 are, respectively:"

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"$y = {u_y}t + {1 \over 2}{a_y}{t^2}$

$y = 5t + {1 \over 2}(4){t^2}$

$y = 5t + 2{t^2}$

and $x = 0(t) + {1 \over 2}(10)({t^2}) = 20$

$t = 2s$

$\Rightarrow y = 10 + 8 = 18m$"

Starting from the origin at time t = 0, with initial velocity 5$\widehat j$ ms^-1 , a particle moves in the x-y plane with a constant acceleration of $\left( {10\widehat i + 4\widehat j} \right)$ ms^-2. At time t, its coordinates are (20 m, y₀ m). The values of t and y₀ are, respectively:

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Starting from the origin at time t = 0, with initial velocity 5$\widehat j$ ms-1 , a particle moves in the x-y plane with a constant acceleration of $\left( {10\widehat i + 4\widehat j} \right)$ ms-2. At time t, its coordinates are (20 m, y0 m). The values of t and y0 are, respectively:

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Starting from the origin at time t = 0, with initial velocity 5$\widehat j$ ms^-1 , a particle moves in the x-y plane with a constant acceleration of $\left( {10\widehat i + 4\widehat j} \right)$ ms^-2. At time t, its coordinates are (20 m, y₀ m). The values of t and y₀ are, respectively: