[tex] \qquad \qquad \huge\underline{\boxed{\sf{Aиswєя} } } \: \ddot \smile[/tex]
↬ What we need to know before we solve :
[tex] \sf \: Volume \: of \: a \: Cuboid = Length × Width × Height [/tex]
✦ Now, let's proceed further ~
✰ Part the structure into two cuboids of dimensions :
[tex] \longrightarrow \sf 10 \: cm \times 8 \: cm \times 14 \: cm[/tex]
and
[tex] \longrightarrow \sf 10 \: cm \times 10 \: cm \times 8\: cm[/tex]
✦ Find out volume of each cuboid
Cuвσíd #1
[tex] \qquad \dashrightarrow \sf {(10 \times 8 \times 14) \: cm {}^{3} }[/tex]
[tex] \qquad \dashrightarrow \sf 1120 \: cm {}^{3} [/tex]
Cuвσíd #2
[tex] \qquad \dashrightarrow \sf {(10 \times 10 \times 8) \: cm {}^{3} }[/tex]
[tex] \qquad \dashrightarrow \sf 800 \: cm {}^{3} [/tex]
➳ Aѕ wє cαn ѕєє, vσlumє σf thє whσlє fígurє íѕ :
[tex] \qquad \longmapsto\sf \sf{Vol \#1 + Vol \#2}[/tex]
[tex] \qquad \longmapsto\sf \sf{(1120 + 800}) \: {cm}^{3} [/tex]
[tex] \qquad \therefore\sf \:volume_{(total)} = 1920 \:cm {}^{ 3} [/tex]
[tex]\huge \dag \: \normalsize \sf \boxed{ \underline{ǤríʍɌεαƿєr}} \: \huge \dag[/tex]
