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Question Number 45129 by Necxx last updated on 09/Oct/18

Commented by Necxx last updated on 09/Oct/18

12 and 13 pls

$$\mathrm{12}\:{and}\:\mathrm{13}\:{pls} \\ $$

Answered by tanmay.chaudhury50@gmail.com last updated on 09/Oct/18

13)v_0 =(√(2gh)) =(√(2ga))   here h=a  height of liquid  level above hole for firstfigure  v_1 =(√(2gh_1 ))   h_1 =((a(√2) )/2)=half of diagonal  (v_1 /v_o )=(((√(2g)) ×(√h_1 ) )/((√(2g)) ×(√h) ))=((a/(√2))×(1/a))^(1/2) =((1/2))^(1/4)   v_1 =v_0 ×((1/2))^(1/4)

$$\left.\mathrm{13}\right){v}_{\mathrm{0}} =\sqrt{\mathrm{2}{gh}}\:=\sqrt{\mathrm{2}{ga}}\:\:\:{here}\:{h}={a}\:\:{height}\:{of}\:{liquid} \\ $$$${level}\:{above}\:{hole}\:{for}\:{firstfigure} \\ $$$${v}_{\mathrm{1}} =\sqrt{\mathrm{2}{gh}_{\mathrm{1}} }\:\:\:{h}_{\mathrm{1}} =\frac{{a}\sqrt{\mathrm{2}}\:}{\mathrm{2}}={half}\:{of}\:{diagonal} \\ $$$$\frac{{v}_{\mathrm{1}} }{{v}_{{o}} }=\frac{\sqrt{\mathrm{2}{g}}\:×\sqrt{{h}_{\mathrm{1}} }\:}{\sqrt{\mathrm{2}{g}}\:×\sqrt{{h}}\:}=\left(\frac{{a}}{\sqrt{\mathrm{2}}}×\frac{\mathrm{1}}{{a}}\right)^{\frac{\mathrm{1}}{\mathrm{2}}} =\left(\frac{\mathrm{1}}{\mathrm{2}}\right)^{\frac{\mathrm{1}}{\mathrm{4}}} \\ $$$${v}_{\mathrm{1}} ={v}_{\mathrm{0}} ×\left(\frac{\mathrm{1}}{\mathrm{2}}\right)^{\frac{\mathrm{1}}{\mathrm{4}}} \\ $$$$ \\ $$

Commented by Necxx last updated on 09/Oct/18

I am most grateful mr Tanmay

$${I}\:{am}\:{most}\:{grateful}\:{mr}\:{Tanmay} \\ $$

Commented by tanmay.chaudhury50@gmail.com last updated on 09/Oct/18

thank you...

$${thank}\:{you}... \\ $$

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