QUESTION IMAGE
Question
assessment 4.1: label the parts of a microscope.
- calculate the total magnification of each objective lens when looking through a microscope.
a. scanning lens ______________.
b. low-power lens ______________.
c. high-power lens ______________.
- what happens to working distance as magnification is increased? ______________.
- define parfocal ______________.
- which microscope part focuses light on the specimen? ______________.
- which knob should be used to focus a specimen under high-power? ______________.
- explain why this statement is right or wrong. (make a decision and defend your choice.)
\you only use the coarse focus knob when you have the 4x scanning objective in place.\
- describe the difference between the coarse focus and the fine focus.
- what happens if you try to use the coarse adjustment when the 10x lens is in place?
- assuming the light is on and the oculars are in place, what are the next 2 steps?
- say you are observing an object in the low-power field. when you switch to high power, it is no longer in
your field of view. why might this occur?
Question 1: Calculate the total magnification of each objective lens when looking through a microscope.
a. Scanning lens
Step 1: Recall the formula for total magnification.
The total magnification ($M_{total}$) of a microscope is calculated by multiplying the magnification of the ocular lens (usually $10\times$ for most microscopes) by the magnification of the objective lens. For a scanning lens, the magnification of the objective lens is typically $4\times$.
Step 2: Apply the formula.
$M_{total} = \text{Ocular magnification} \times \text{Objective magnification}$
Given that the ocular magnification is $10\times$ and the scanning objective lens magnification is $4\times$, we have:
$M_{total} = 10\times \times 4\times = 40\times$
Step 1: Recall the formula for total magnification.
The formula for total magnification is still $M_{total}=\text{Ocular magnification}\times\text{Objective magnification}$. The low - power objective lens typically has a magnification of $10\times$, and the ocular lens is $10\times$.
Step 2: Apply the formula.
$M_{total}=10\times\times10\times = 100\times$
Step 1: Recall the formula for total magnification.
Using the formula $M_{total}=\text{Ocular magnification}\times\text{Objective magnification}$. The high - power objective lens typically has a magnification of $40\times$, and the ocular lens is $10\times$.
Step 2: Apply the formula.
$M_{total}=10\times\times40\times = 400\times$ (Note: Some microscopes may have a high - power lens of $100\times$, in which case the total magnification would be $10\times\times100\times = 1000\times$, but $40\times$ is a common high - power objective magnification for many basic microscopes)
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$40\times$