Answer:
A box plot
Step-by-step explanation:
Assuming there are 685 employees in her organization
If she opts for a dot plot, she would need to depict many dots, totaling 685, along with a broad range of values on the x-axis.
<pchoosing a="" box="" plot="" indicates="" her="" intention="" to="" represent="" the="" five-number="" summary="" of="" data="" set="" which="" includes="" minimum="" first="" quartile="" median="" third="" and="" maximum.="">
=> Thus, it's the most suitable option for her.
Should she select a histogram, it implies her desire to categorize numbers into intervals to uncover the frequency distribution pattern within continuous data.
I hope this information serves you well.
</pchoosing>
The answer
the full question is
If A(x1, y1), B(x2, y2), C(x3, y3), and D(x4, y4) create two line segments, and AB ⊥ CD, what condition must be satisfied to establish that AB ⊥ CD?
Let A(x1, y1) and B(x2, y2) represent the first line, while C(x3, y3) and D(x4, y4) represent the second line.
The slope for the first line is given by m = (y2 - y1) / (x2 - x1).
For the second line, the slope is m' = (y4 - y3) / (x4 - x3).
The necessary condition to demonstrate that AB ⊥ CD is
(y2 - y1) * (y4 - y3)
m × m' = --------- × ------------ = -1
(x2 - x1) (y4 - y3)
Answer:
Step-by-step explanation:
First, we apply the Pythagorean theorem to determine the distance from Manuel’s home to the resort.
S1 = √50²+20²
S1 = √2500+400
S1 = √2900
S1 = 53.85m
Next, we find the distance from Manuel's home to his friend’s residence.
S2 = √15²+10²
S2 = √225+100
S2 = √325
S2 = 18.03m
The distance between the two boys and the resort will be represented as ∆S = S2 - S1.
∆S = 53.84 - 18.03
∆S = 35.81m
You may either multiply the numbers or the place value, and both methods will yield the same answer.
(2 thousands, 7 tens) multiplied by 10 results in
... (20 thousands, 70 tens)
or
... (2 ten-thousands, 7 hundreds)
Answer:
1.5 miles per hour
Step-by-step explanation:
Multiply 132 feet by 60 seconds to get 7920. Subtract 5280, the number of feet in a mile, leaving you with 1 mile and an additional 2640 feet, which amounts to half a mile.
