An object weighing 314 N in air is immersed in water after being tied to a string connected to a balance. The scale now reads 254 N. Immersed in oil, the object appears to weigh 292 N. (a) Find the density of the object. kg/m3 (b) Find the density of the oil. | kg/m³ Need Help? Read It
An object weighing 314 N in air is immersed in water after being tied to a string connected to a balance. The scale now reads 254 N. Immersed in oil, the object appears to weigh 292 N. (a) Find the density of the object. kg/m3 (b) Find the density of the oil. | kg/m³ Need Help? Read It
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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![**Buoyancy and Density: Understanding Measurements**
**Problem Statement:**
An object weighing 314 N in air is immersed in water after being tied to a string connected to a balance. The scale now reads 254 N. When immersed in oil, the object appears to weigh 292 N.
**Tasks:**
(a) Calculate the density of the object.
\( \underline{Input\ Box:} \) [ ] kg/m\(^3\)
(b) Calculate the density of the oil.
\( \underline{Input\ Box:} \) [ ] kg/m\(^3\)
**Assistance:**
If you need help with these calculations, click on the "Read It" button for detailed guidance.
**Note:**
The setup involves understanding how immersion in different fluids (water and oil) affects the apparent weight of the object, based on buoyant forces. You'll need to consider the principles of density and Archimedes' principle to solve these problems.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F99075376-8ede-4258-bc31-22a8d321e777%2Fe55b5ac9-0a77-45c1-ace2-99e7070a2656%2Fp3c05hn_processed.png&w=3840&q=75)
Transcribed Image Text:**Buoyancy and Density: Understanding Measurements**
**Problem Statement:**
An object weighing 314 N in air is immersed in water after being tied to a string connected to a balance. The scale now reads 254 N. When immersed in oil, the object appears to weigh 292 N.
**Tasks:**
(a) Calculate the density of the object.
\( \underline{Input\ Box:} \) [ ] kg/m\(^3\)
(b) Calculate the density of the oil.
\( \underline{Input\ Box:} \) [ ] kg/m\(^3\)
**Assistance:**
If you need help with these calculations, click on the "Read It" button for detailed guidance.
**Note:**
The setup involves understanding how immersion in different fluids (water and oil) affects the apparent weight of the object, based on buoyant forces. You'll need to consider the principles of density and Archimedes' principle to solve these problems.
Expert Solution
Step 1
Given data
*The weight of the object in the air is
*The weight of the object in water is
*The weight of the object in oil is
*The density of water is
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