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Sia ? 6 years, 4 months ago
Surface area to colour = surface area of hemisphere + curved surface area of cone

Diameter of hemisphere = 3.5 cm
So radius of hemispherical portion of the lattu = r = {tex}\frac { 3.5 } { 2 } \mathrm { cm }{/tex} = 1.75
r = Radius of the concial portion = {tex}\frac{3.5}2{/tex} = 1.75
Height of the conical portion = height of top - radius of hemisphere = {tex}{/tex} 5 - 1.75 = 3.25 cm
Let I be the slant height of the conical part. Then,
{tex}l^2=h^2+r^2{/tex}
{tex}\begin{array}{l}l^2=(3.25)^2+(1.75)^2\\\Rightarrow l^2\;=10.5625+3.0625\\\Rightarrow l^2=13.625\\\Rightarrow l=\sqrt{13.625}\\\Rightarrow l=3.69\end{array}{/tex}
Let S be the total surface area of the top. Then,
{tex}S = 2 \pi r ^ { 2 } + \pi r l{/tex}
{tex}\Rightarrow \quad S = \pi r ( 2 r + l ){/tex}
{tex}\begin{array}{l}\Rightarrow S=\frac{22}7\times1.75(2\times1.75+3.7)\\\;\;\;\;=\;5.5(3.5+3.7)\\=5.5(7.2)\\=39.6\;cm^2\end{array}{/tex}
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Sia ? 6 years, 4 months ago

Given side of the square = 56 m
From the fig in {tex}\Delta{/tex}BCD,
BD2 = BC2 + DC2
{tex}\Rightarrow{/tex} BD2 = 2(56)2
{tex}\Rightarrow \mathrm{BD}=56 \sqrt{2} \;\mathrm{m}{/tex}
We know that diaganols of a square are equal and perpendicular bisector of each other,
{tex}\Rightarrow{/tex} AC = BD = {tex}56 \sqrt{2} m{/tex}
and AO = BO = CO = DO = {tex}\frac{56 \sqrt{2}}{2}=28 \sqrt{2} \;m{/tex}
Also area({tex}\Delta{/tex}AOD) = area({tex}\Delta{/tex}DOC) = area ({tex}\Delta{/tex}BOC) = area({tex}\Delta{/tex}AOB)
{tex}=\frac{1}{4} \operatorname{area}(\mathrm{ABCD})=\frac{1}{4} \times(56)^{2}=\frac{3136}{4}=784 \;\mathrm{m}^{2}{/tex}
and Area a sector OAB = Area sector OCD {tex}=\frac{1}{4} \pi \times(28 \sqrt{2})^{2}{/tex}
{tex}=\frac{1}{4} \times \frac{22}{7} \times 1568{/tex}
= 1232 m2
Thus required area = Area of {tex}\Delta{/tex}AOD + Area of sector ODC + Area of {tex}\Delta{/tex}BOC + Area of sector OAB
= 784 + 1232 + 784 + 1232
= 4032 m2
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Anushka Jugran❣️ 6 years, 9 months ago
2Thank You