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Column $I$
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Column $II$
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| $(a)$ |
In a given $\triangle\text{ABC},\text{DE }||\text{ BC}$ and $\frac{\text{AD}}{\text{DB}}=\frac{3}{5}.$ If $AC = 5.6\ cm$ then $\text{AE} = ....cm.$
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$(p)$ | $6$ |
| $(b)$ |
If $\triangle\text{ABC}\sim\triangle\text{DEF}$ such that $2\text{AB = 3DE}$ and $\text{BC} = 6\ cm$ then $\text{EF} = ....cm.$
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$(q)$ | $4$ |
| $(c)$ |
If $\triangle\text{ABC}\sim\triangle\text{PQR}$ such that $\text{ar}(\triangle\text{ABC}):\text{ar}(\triangle\text{PQR})=9:16$ and $\text{BC} = 4.5\ cm$ then $\text{QR} ...cm.$
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$(r)$ | $3$ |
| $(d)$ |
In the given figure, $\ce{AB \| CD}$ and $\ce{OA = (2x + 4)cm, OB = (9x - 21)cm, OC = (2x - 1)cm}$ and $\text{OD} = 3cm.$ Then $x = ?$
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$(s)$ | $2.1$ |