Answer:
Part 1: How's the weather? Investigate the weather forecast in your city.
Record the high and low temperatures that are forecast for the next 7 days in the table below. In the columns titled, Difference," record the change in temperature from the day before. To do this, subtract the previous temperature from the current temperature Be sure to use positive and negative numbers as needed! For example, if yesterday’s temperature was 70 and today’s temperature was 65, the difference is 65 – 70 = -5.
Date
High Temperature
Subtract previous temperature from current temperature
Difference
Low Temperature
Subtract previous temperature from current temperature
Difference
1
10-24-21
75
-N/A-
-N/A-
57
-N/A-
-N/A-
2
10-25-21
81
75
6
55
57
-2
3
10-26-21
82
81
1
61
55
6
4
10-27-21
81
82
-1
61
61
0
5
10-28-21
81
75
6
63
61
2
6
10-29-21
75
81
-6
61
63
-2
7
10-30-21
72
75
-3
55
61
-6
Note: The columns for Day One's subtraction and difference cannot be filled in. As this is the first data point, there is no previous temperature to subtract.
Write a mathematical expression using the information from your table to answer the following questions:
What is the mean change in the forecaster high temperatures? Remember, this can be found by averaging the values in the Difference column for the high temperatures. Show your work and steps. If your answer is not an integer, explain what two integers your answer is between.
What is the mean change in the forecaster low temperatures? Remember, this can be found by averaging the values in the Difference column for the low temperatures. If your answer is not an integer, explain what two integers your answer is between.
Step-by-step explanation:
B. 60°
This is an equilateral triangle, so all angles should be equal. 180/3=60, so you’re answer is 60.
Answer:
A - It should be $2380.
Step-by-step explanation:
7 x 10 = 70 tiles needed total
70 x 34 = 2380
Answer:
5
√
3
Step-by-step explanation:
Answer:
P = 2(L + W)
Step-by-step explanation:
P = 2L + 2W
Factor out a 2 from the right hand side
P = 2*L + 2 * W
P = 2(L + W)
