25. What would be the mass of the object measured in the picture? 30 50 60 80 100 200 400 3. 5. 6. 8. 40 20

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I'm not sure how to calculate the mass of the object in the photo. 

**Title: Calculating the Mass of an Object Using a Triple Beam Balance**

**Problem Statement:**

25. What would be the mass of the object measured in the picture?

**Description:**

The image displays a close-up view of a triple beam balance with three beams:

1. **Top Beam (0-100g scale):** The pointer is at the 70g mark.
2. **Middle Beam (0-500g scale):** The pointer is at the 200g mark.
3. **Bottom Beam (10g scale):** The pointer is at the 3.5g mark.

To find the total mass, you need to add the measurements from each beam together.

**Explanation of Graphs/Diagrams:**

- **Top Beam:** This beam measures from 0 to 100 grams. In the image, the rider is positioned at the 70g mark.
- **Middle Beam:** This beam measures from 0 to 500 grams. The rider is positioned at the 200g mark.
- **Bottom Beam:** This beam measures fine adjustments from 0 to 10 grams. The rider is positioned at the 3.5g mark.

**Calculation:**

To find the total mass of the object, add the values from each beam:
\[
70\, \text{g} \quad (\text{Top Beam}) + 200\, \text{g} \quad (\text{Middle Beam}) + 3.5\, \text{g} \quad (\text{Bottom Beam}) = 273.5\, \text{g}
\]

**Answer:**
\[
273.5\, \text{g}
\]

**Fill in the blanks:**
\[
70 \quad + \quad 200 \quad + \quad 3.5 \quad = \quad 273.5 \, \text{g}
\]

By using a triple beam balance correctly and reading each beam's measurement accurately, you can determine the precise mass of objects.
Transcribed Image Text:**Title: Calculating the Mass of an Object Using a Triple Beam Balance** **Problem Statement:** 25. What would be the mass of the object measured in the picture? **Description:** The image displays a close-up view of a triple beam balance with three beams: 1. **Top Beam (0-100g scale):** The pointer is at the 70g mark. 2. **Middle Beam (0-500g scale):** The pointer is at the 200g mark. 3. **Bottom Beam (10g scale):** The pointer is at the 3.5g mark. To find the total mass, you need to add the measurements from each beam together. **Explanation of Graphs/Diagrams:** - **Top Beam:** This beam measures from 0 to 100 grams. In the image, the rider is positioned at the 70g mark. - **Middle Beam:** This beam measures from 0 to 500 grams. The rider is positioned at the 200g mark. - **Bottom Beam:** This beam measures fine adjustments from 0 to 10 grams. The rider is positioned at the 3.5g mark. **Calculation:** To find the total mass of the object, add the values from each beam: \[ 70\, \text{g} \quad (\text{Top Beam}) + 200\, \text{g} \quad (\text{Middle Beam}) + 3.5\, \text{g} \quad (\text{Bottom Beam}) = 273.5\, \text{g} \] **Answer:** \[ 273.5\, \text{g} \] **Fill in the blanks:** \[ 70 \quad + \quad 200 \quad + \quad 3.5 \quad = \quad 273.5 \, \text{g} \] By using a triple beam balance correctly and reading each beam's measurement accurately, you can determine the precise mass of objects.
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