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Ivan
3 years ago
5

The sum of three consecutive numbers is138.what is smallest of. the three numbers?

Mathematics
1 answer:
Debora [2.8K]3 years ago
5 0
.138. Because the decimal flips
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Let X denote the lifetime of a machine component with an exponential distribution. The mean time for the component failure is 25
hammer [34]

Answer:

15.8 % ???

at z = 1 p=.8413

I guess the question is asking 1-.8413 = 15.8 %

Step-by-step explanation:

7 0
3 years ago
Use the data from problem 1 to complete this problem. Compare the range of the prices of Felix's books and of Tyler's books. Wha
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Felix books are less expensive.

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3 years ago
6 times a number is equivalent to 28 less than 2 times the number. What is the number
lianna [129]

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Step-by-step explanation:

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5 0
3 years ago
Read 2 more answers
givings direccións to find different ranger staton.unluckily all the ranger are busy rescuing others campers and can't come to y
DENIUS [597]
To find the resultant vector you need to add the horizontal and vertical components of each individual vector.
Cosine for horizontal, Sine for vertical.
v = \ \textless \ |v|cos \theta, |v| sin \theta\ \textgreater \
Where |v| is magnitude or length of vector.
Lets look at first ranger station. First vector has magnitude 4.5 with angle of 90.
Next has magnitude of 8.1 with angle of 125.
F_1 = \ \textless \  4.5 cos(90)+8.1 cos(125) , 4.5 sin(90) + 8.1  sin(125) \  \textgreater \
F_1 = \ \textless \ -4.646, 11.135\ \textgreater \
Find magnitude:
|F_1| =  \sqrt{((-4.646)^2+(11.135)^2} = 12.065
Do the same with 2nd ranger station:
F_2 = \ \textless \  7.5 cos(20) + 5.3 cos(100), 7.5 sin(20) + 5.3 sin(100)\ \textgreater \
F_2 = \ \textless \ 6.127, 7.784\ \textgreater \
|F_2| = \sqrt{(6.127)^2 + (7.784)^2}  = 9.9

Therefore the 2nd ranger station is closest to starting point.

6 0
4 years ago
Suppose you're adding 43 and 28 will you regroup? explain
Mrac [35]
Yes, since 43 is the bigger number, but in each number's ones place 8 is larger than 3, so you would have to regroup in the ones place.
7 0
3 years ago
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