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Answer:
. Allan keeps tropical fish. His aquarium is 120 cm, 30 cm wide, and 60 cm
tall. Each fish needs at least 13 500 cm3 of water. What is the maximum
number of fish that he can keep in the aquarium?
\huge\huge\color{cyan}{\boxed{\tt{ANS/SOL}}}
ANS/SOL
Volume Of Aquarium =lxbxh
=120cm x 30cm x 60cm
=216000cm³
Let N Number Of Fish Can Be Keep In Aquarium.
So,nx Fish Needs Water =Volume of Aquarium
» nx 13,500 = 216,00
n = \frac{216.000}{13.500} = 16n=
13.500
216.000
=16
So Number Of Fish Can Be Kept =16
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\huge\huge\color{purple}{\boxed{\tt{PROBLEM}}}
PROBLEM
2. Cindy has a chocolate box whose length is 12 cm, height of 8 cm, and width
of 6 cm. Find the volume of the box?
\huge\huge\color{purple}{\boxed{\tt{ANS/SOL}}}
ANS/SOL
What is asked?
The Volume Of The Box
What are the given facts?
The Length is 12 cm, Height of 8 cm And Width of 6 cm.
Which formula(s) shall we use to solve the problem?
The Volume of Formula Of Cubic
Solution
The Volume of The Box is 12x8xb=57b cm³
Answer
So The Volume Of The Box Is 576 cm³
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\huge\huge\color{yellow}{\boxed{\tt{PROBLEM}}}
PROBLEM
3. A cylindrical tank can hold 44 cubic meters of water. If the radius of the
tank is 3.5 meters, how high is the tank?
\huge\huge\color{yellow}{\boxed{\tt{ANS/SOL}}}
ANS/SOL
v =πr².h =44
π.3.5².h=44
12.25π.h=44
{ The Volume Formula Of A Cylinder }
h = \frac{44}{12.25\pi} = \frac{176}{49\pi} h=
12.25π
44
=
49π
176
So The Tank is
\frac{176}{49\pi} meters \: high
49π
176
metershigh
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\huge\huge\color{lime}{\boxed{\tt{PROBLEM}}}
PROBLEM
4. A chocolate milk container in the form of a rectangular prism is 5 cm long,
3 cm wide, and 9 cm high. How many cubic centimeters of chocolate milk
can it hold?
\huge\huge\color{lime}{\boxed{\tt{ANS/SOL}}}
ANS/SOL
Lxwxh
= 5x3x9
=134
= 135 \: c {m}^{2} =135cm
2
=============================
\huge\huge\color{magenta}{\boxed{\tt{PROBLEM}}}
PROBLEM
5. Find the volume of a right circular cone-shaped building with a height of 9
cm and a radius base of 7 cm.
\huge\huge\color{magenta}{\boxed{\tt{ANS/SOL}}}
ANS/SOL
Height =9cm
Radius =7cm
Find : Volume Of A Conical Building
Solution:
Volume of Cone
= \pi {8}^{2} \frac{h}{3 } =π8
2
3
h
= \frac{22}{7} x7x7x \frac{9}{3} =
7
22
x7x7x
3
9
= 22x7x3=22x7x3
= 46 \: 2 \: c {m}^{3} =462cm
3
So The Hence Volume Of the Cone is 462 cm³
=============================
#CARRYONLEARNING
=============================
SFADSSFADS. Allan keeps tropical fish. His aquarium is 120 cm, 30 cm wide, and 60 cm
tall. Each fish needs at least 13 500 cm3 of water. What is the maximum
number of fish that he can keep in the aquarium?
\huge\huge\color{cyan}{\boxed{\tt{ANS/SOL}}}
ANS/SOL
Volume Of Aquarium =lxbxh
=120cm x 30cm x 60cm
=216000cm³
Let N Number Of Fish Can Be Keep In Aquarium.
So,nx Fish Needs Water =Volume of Aquarium
» nx 13,500 = 216,00
n = \frac{216.000}{13.500} = 16n=
13.500
216.000
=16
So Number Of Fish Can Be Kept =16
=============================
\huge\huge\color{purple}{\boxed{\tt{PROBLEM}}}
PROBLEM
2. Cindy has a chocolate box whose length is 12 cm, height of 8 cm, and width
of 6 cm. Find the volume of the box?
\huge\huge\color{purple}{\boxed{\tt{ANS/SOL}}}
ANS/SOL
What is asked?
The Volume Of The Box
What are the given facts?
The Length is 12 cm, Height of 8 cm And Width of 6 cm.
Which formula(s) shall we use to solve the problem?
The Volume of Formula Of Cubic
Solution
The Volume of The Box is 12x8xb=57b cm³
Answer
So The Volume Of The Box Is 576 cm³
=============================
\huge\huge\color{yellow}{\boxed{\tt{PROBLEM}}}
PROBLEM
3. A cylindrical tank can hold 44 cubic meters of water. If the radius of the
tank is 3.5 meters, how high is the tank?
\huge\huge\color{yellow}{\boxed{\tt{ANS/SOL}}}
ANS/SOL
v =πr².h =44
π.3.5².h=44
12.25π.h=44
{ The Volume Formula Of A Cylinder }
h = \frac{44}{12.25\pi} = \frac{176}{49\pi} h=
12.25π
44
=
49π
176
So The Tank is
\frac{176}{49\pi} meters \: high
49π
176
metershigh
=============================
\huge\huge\color{lime}{\boxed{\tt{PROBLEM}}}
PROBLEM
4. A chocolate milk container in the form of a rectangular prism is 5 cm long,
3 cm wide, and 9 cm high. How many cubic centimeters of chocolate milk
can it hold?
\huge\huge\color{lime}{\boxed{\tt{ANS/SOL}}}
ANS/SOL
Lxwxh
= 5x3x9
=134
= 135 \: c {m}^{2} =135cm
2
=============================
\huge\huge\color{magenta}{\boxed{\tt{PROBLEM}}}
PROBLEM
5. Find the volume of a right circular cone-shaped building with a height of 9
cm and a radius base of 7 cm.
\huge\huge\color{magenta}{\boxed{\tt{ANS/SOL}}}
ANS/SOL
Height =9cm
Radius =7cm
Find : Volume Of A Conical Building
Solution:
Volume of Cone
= \pi {8}^{2} \frac{h}{3 } =π8
2
3
h
= \frac{22}{7} x7x7x \frac{9}{3} =
7
22
x7x7x
3
9
= 22x7x3=22x7x3
= 46 \: 2 \: c {m}^{3} =462cm
3
So The Hence Volume Of the Cone is 462 cm³
=============================
#CARRYONLEARNING
=============================
SFADSSFADS