High School

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Name: Lyka A. Rodriguez

1. Evaluate each of the following expressions:

a. [tex]1.3219541875[/tex]

b. [tex]-\frac{32}{305}[/tex]

c. [tex]-\frac{288}{173}[/tex]

d. [tex]-160[/tex]

e. [tex]134[/tex]

f. [tex]\frac{-228}{30}[/tex]

g. [tex]\frac{37}{280}[/tex]

h. [tex]-756[/tex]

2. Evaluate the expression:

[tex]26 \frac{1617.038}{42043}[/tex]

3. Evaluate the expression:

[tex]3.4[/tex]

Answer :

Sure! Let's work through this problem step-by-step to find the answer.

We are given a situation where the difference between the highest and lowest temperatures is known. Our task is to determine both temperatures.

### Step 1: Understand the Problem
- We are told that the difference between the highest and lowest temperatures is a specific number, which is given as 20.

### Step 2: Define Variables
- Let's denote the lowest temperature as [tex]\( x \)[/tex].
- Since the difference between the highest and lowest temperatures is given as 20, we can express the highest temperature as [tex]\( x + 20 \)[/tex].

### Step 3: Solve for the Temperatures
- By assuming a scenario that meets this condition, let's assign a value to [tex]\( x \)[/tex]. A simple choice for [tex]\( x \)[/tex] can be 10.
- If the lowest temperature ([tex]\( x \)[/tex]) is 10, the highest temperature would be:
[tex]\[ \text{Highest Temperature} = 10 + 20 = 30 \][/tex]

### Step 4: Conclusion
- With these calculations, we find that:
- The lowest temperature is 10.
- The highest temperature is 30.

These are the temperatures that fit the condition given in the problem where their difference is 20. Therefore, the solution is:
- Lowest Temperature: 10
- Highest Temperature: 30

Feel free to ask if you have any more questions or need further clarification!

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