Anyone know this at all?
Answers
Answer:
24.2
Step-by-step explanation:
You are given the hypotenuse and angle, and you want to find the length of the adjacent side.
The mnemonic SOH CAH TOA reminds you that the relation between angle and sides is ...
Cos = Adjacent/Hypotenuse
cos(41°) = x/32
x = 32·cos(41°)
x ≈ 24.2
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PLLLLLLLLLLLLLLLZZZZZZ HELP IVE BEEN STUCK ON THIS ONE
A flower delivery driver is 8 1/2 miles west of a city's zoo when she receives a call to pick up flowers from the flower store. The flower store is 14.35 miles east of the zoo. Assume the driver takes the most direct route to the flower store. How will the driver drive to the flower store? Select from the drop-down menus to correctly complete the statement. The driver will drive Choose... miles Choose... .
Answers
Answer:
Question 1
Blank 1: 24m
Blank2: 42n
Question 2
Blank 1
164,340
Answer:
1rst Blank: 24 m
second blank :42
question 2 , Blank 1 : 164 , 340
I hope this helps!
Answers
Answer:125.6 feet
Step-by-step explanation:
diameter=40 feet
π=3.14
Circumference= π x diameter
Circumference=3.14 x 40
Circumference=125.6
Answers
Solution: We are given data points and associated residuals:
Data Point Residual Absolute value(Residual)
(20,6) -2.00 2.00
(15,5) 6.75 6.75
(5,3) -1.25 1.25
(10,10) 4.50 4.50
From the above absolute value(Residual) column, we clearly see the data point (15,5) has the residual with greatest absolute value of 6.75.
Therefore, the data point and its associated residual is:
(15,5) and 6.75
Answer:
Data Point: (10,10); Residual = 4.50
Answers
this question is incomplete
To write each combination of vectors as a single vector, we can simply add them together. For example, to write the combination of vectors AB + BC as a single vector, we would simply add the vectors AB and BC together.
Here is how to write each combination of vectors as a single vector:
AB + BC = AC
CD + DB = CB
DB - AB = BD
DC + CA + AB = AD
Here is a diagram to help visualize the addition of vectors:
[Diagram of vector addition]
In the diagram, vectors AB and BC are added together to create vector AC. Vector AC is the sum of vectors AB and BC.
We can also use the following formula to write the combination of vectors as a single vector:
A + B = (A_x + B_x, A_y + B_y)
where A_x and A_y are the components of vector A, and B_x and B_y are the components of vector B.
For example, to write the combination of vectors AB + BC as a single vector, we would use the following formula:
AB + BC = (AB_x + BC_x, AB_y + BC_y)
where AB_x and AB_y are the components of vector AB, and BC_x and BC_y are the components of vector BC.
To know more about vectors
#SPJ3
Answers
Answer:
1/9
Step-by-step explanation:
the slope is m in y=mx+b
hope this helps!
Answers
Answer:
i dont have that
Step-by-step explanation: