The Object. Finally, Using The Formula (Final Volume - Initial ... - Free Printable

To solve the problem, we need to determine the volume of each object using the water displacement method. The formula for calculating the volume of an object is:

\[
\text{Volume of Object} = \text{Final Volume (V_f)} - \text{Initial Volume (V_i)}
\]

Let's go through each section step by step.

---

Section 1: First Cylinder

#### Step 1: Identify Initial and Final Volumes
- Initial Volume (\( V_i \)): The water level before the object is added.
- Final Volume (\( V_f \)): The water level after the object is added.

From the image:
- Initial Volume (\( V_i \)): 50 mL
- Final Volume (\( V_f \)): 70 mL

#### Step 2: Calculate the Volume of the Object
\[
\text{Volume of Object} = V_f - V_i = 70 \, \text{mL} - 50 \, \text{mL} = 20 \, \text{mL}
\]

#### Final Answer for Section 1:
- Initial Volume (\( V_i \)): 50 mL
- Final Volume (\( V_f \)): 70 mL
- Object's Volume: 20 mL

---

Section 2: Second Cylinder

#### Step 1: Identify Initial and Final Volumes
From the image:
- Initial Volume (\( V_i \)): 60 mL
- Final Volume (\( V_f \)): 85 mL

#### Step 2: Calculate the Volume of the Object
\[
\text{Volume of Object} = V_f - V_i = 85 \, \text{mL} - 60 \, \text{mL} = 25 \, \text{mL}
\]

#### Final Answer for Section 2:
- Initial Volume (\( V_i \)): 60 mL
- Final Volume (\( V_f \)): 85 mL
- Object's Volume: 25 mL

---

Section 3: Third Cylinder

#### Step 1: Identify Initial and Final Volumes
From the image:
- Initial Volume (\( V_i \)): 40 mL
- Final Volume (\( V_f \)): 60 mL

#### Step 2: Calculate the Volume of the Object
\[
\text{Volume of Object} = V_f - V_i = 60 \, \text{mL} - 40 \, \text{mL} = 20 \, \text{mL}
\]

#### Final Answer for Section 3:
- Initial Volume (\( V_i \)): 40 mL
- Final Volume (\( V_f \)): 60 mL
- Object's Volume: 20 mL

---

Section 4: Fourth Cylinder

#### Step 1: Identify Initial and Final Volumes
From the image:
- Initial Volume (\( V_i \)): 50 mL
- Final Volume (\( V_f \)): 75 mL

#### Step 2: Calculate the Volume of the Object
\[
\text{Volume of Object} = V_f - V_i = 75 \, \text{mL} - 50 \, \text{mL} = 25 \, \text{mL}
\]

#### Final Answer for Section 4:
- Initial Volume (\( V_i \)): 50 mL
- Final Volume (\( V_f \)): 75 mL
- Object's Volume: 25 mL

---

Section 5: Fifth Cylinder

#### Step 1: Identify Initial and Final Volumes
From the image:
- Initial Volume (\( V_i \)): 30 mL
- Final Volume (\( V_f \)): 50 mL

#### Step 2: Calculate the Volume of the Object
\[
\text{Volume of Object} = V_f - V_i = 50 \, \text{mL} - 30 \, \text{mL} = 20 \, \text{mL}
\]

#### Final Answer for Section 5:
- Initial Volume (\( V_i \)): 30 mL
- Final Volume (\( V_f \)): 50 mL
- Object's Volume: 20 mL

---

Final Summary

1. First Cylinder:
- Initial Volume: 50 mL
- Final Volume: 70 mL
- Object's Volume: 20 mL

2. Second Cylinder:
- Initial Volume: 60 mL
- Final Volume: 85 mL
- Object's Volume: 25 mL

3. Third Cylinder:
- Initial Volume: 40 mL
- Final Volume: 60 mL
- Object's Volume: 20 mL

4. Fourth Cylinder:
- Initial Volume: 50 mL
- Final Volume: 75 mL
- Object's Volume: 25 mL

5. Fifth Cylinder:
- Initial Volume: 30 mL
- Final Volume: 50 mL
- Object's Volume: 20 mL

---

Final Answer

\[
\boxed{
\begin{array}{ccc}
\text{Cylinder} & \text{Object's Volume} \\
\hline
1 & 20 \, \text{mL} \\
2 & 25 \, \text{mL} \\
3 & 20 \, \text{mL} \\
4 & 25 \, \text{mL} \\
5 & 20 \, \text{mL} \\
\end{array}
}
\]