Sovi.AI - AI Math Tutor

Scan to solve math questions

QUESTION IMAGE

assessment 4.1: label the parts of a microscope. 1. calculate the total…

Question

assessment 4.1: label the parts of a microscope.

  1. calculate the total magnification of each objective lens when looking through a microscope.

a. scanning lens ______________.
b. low-power lens ______________.
c. high-power lens ______________.

  1. what happens to working distance as magnification is increased? ______________.
  2. define parfocal ______________.
  3. which microscope part focuses light on the specimen? ______________.
  4. which knob should be used to focus a specimen under high-power? ______________.
  5. 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.\

  1. describe the difference between the coarse focus and the fine focus.
  2. what happens if you try to use the coarse adjustment when the 10x lens is in place?
  3. assuming the light is on and the oculars are in place, what are the next 2 steps?
  4. 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?

Explanation:

Response
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)

Answer:

$40\times$

b. Low - power lens