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hjlf
3 years ago
5

Hello? How do you make a scatter plot?

Mathematics
2 answers:
Aliun [14]3 years ago
8 0
Yup thats right u Draw a line on a graph paper that goes up on the left and a line that goes straight to the left and right and make you little on their and the numbers.
Molodets [167]3 years ago
7 0
You get graph paper and draw a line that goes up on the left and a line that goes straight to the left and right and make you little on their and the numbers.





Hope I helped you! :)
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Which statement best explains ?
Tems11 [23]
A is the correct answer. Hope this helps. I need brainliest so if you can I really appreciate it!
5 0
4 years ago
Josh will take 10 tests in five weeks at school how many tests will he have taken after seven weeks
lbvjy [14]
10(the number of tests) divided by 5(the amount of weeks)=2. That is 2 tests every week. 2x7 weeks is 14 tests. Or this could be a trick question and he could have only had tests for 5 weeks.
3 0
3 years ago
(1/4)^x= 256
iren [92.7K]
X= -4
Work:  1^x/4^x=256
1^x= 256 * 4^x
In 1^x = In 256 * 4^x
xIn1 = In 256+ In4^x
x*0= xIn 4 + In 2^8
0= xIn 2^2 + 8In 2
x In 2^2 + 8In 2 =0
x* 2In 2 + 8In 2=0
2In 2x + 8In 2=0
2In 2x = -8In 2
x= -8/2
x=-4
7 0
3 years ago
Determine whether the alternating series E (-1)^n+1 (n/8)^n converges or diverges. Choose the correct answer below​ and, if​ nec
RUDIKE [14]

Answer:

C

Step-by-step explanation:

Solution:-

- The Alternate series test is applicable for alternating series with has terms summed and subtracted alternatively and takes the form of:

       

                                   ∑ an

Were,

                                a_n = ( -1 ) ^(^n^+^1^) b_n

- Where, {  bn } > 0 for all n. Then if the following conditions are met:

1. Lim ( n -> ∞ ) { b_n } = 0

2. b ( n + 1 )  < bn  .... bn is a decreasing function.

Conclusion:- The series { ∑ an } is convergent.

- The following series is given as follows:

                                ∑  ( - 1 )^(^n^+^1^) (\frac{n}{8} )^n

Where,

                               b_n = (\frac{n}{8} )^n

1 . We will first test whether the sequence { bn } is decreasing or not. Hence,

                              b_n_+_1 - b_n < 0\\\\(\frac{n+1}{8})^(^n^+^1^) - (\frac{n}{8})^n\\\\(\frac{n}{8})^n ( \frac{n-7}{8} ) \\\\

We see that for n = 1 , 2 , 3 ... 6 the sequence { b_n } is decreasing; however, for n ≥ 7 the series increases. The condition is not met for all values of ( n ). Hence, the Alternating series test conditions are not satisfied.

We will now apply the root test that states that a series given in the following format:

                               ∑ an

- The limit of the following sequence { an } is a constant ( C ).

                               C = Lim ( n - > inf ) [ a_n ] ^\frac{1}{n} \\\\

1. C < 1 , The series converges

2.C > 1 , The series diverges

3. C = 1 , test is inconclusive

- We will compute the limit specified by the test as follows:

                          Lim ( n - >inf ) = [ (\frac{n}{8})^n ]^\frac{1}{n}   \\\\Lim ( n - >inf ) = [ (\frac{n}{8}) ] = inf   \\\\

- Here, the value of C = +∞ > 1. As per the Root test limit conditions we see that the series { ∑ an } diverges.

Note: Failing the conditions of Alternating Series test does not necessarily means the series diverges. As the test only implies the conditions of "convergence" and is quiet of about "divergence". Hence, we usually resort to other tests like { Ratio, Root or p-series tests for the complete picture }.

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3 years ago
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