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Alexxandr [17]
4 years ago
14

A 0.01 significance level is being used to test a correlation between two variables. If the linear correlation coefficient r is

found to be 0.591 and the critical values are r ​0.590, what can you​ conclude?
Mathematics
1 answer:
ohaa [14]4 years ago
8 0

Answer:

There is sufficient evidence that there is linear  correlation between two variable

Step-by-step explanation:

From the question we are told

   The significance level is  \alpha  =  0.01

   The critical value  is  a  =  0.590

   The  test statistics is  r =  0.591(linear correlation coefficient )

Now  from the data given in the value we see that

     r >  a so  the null hypothesis is rejected

Hence the conclusion is that there is  sufficient evidence that there is linear   correlation between two variable  

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Farmer brown picked some oranges ,he gave 3/8 to John and 2/3 of the remainder to steve if steve received 75 oranges how many or
Wittaler [7]
We know that 75 equals 2/3 of the remainder
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if 1/3 equals 37.5 then 3/3 (or all of the remainder) is equal to 3*37.5 (112.5)
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We know that 112.5= 5/8, which mean 1/8 is equal to 112.5/5 (22.5) and that 8/8 or the total number of oranger equals 22.5*8 (180)

RESULT:
180 oranges

3 0
3 years ago
6. Use a one unit multiplier to convert 20 inches to centimeters.
fredd [130]

6. Multiply the given equation by 20

... 20×1 in. = 20×2.54 cm

... 20 in = 50.8 cm

7. Multiply the equation (1 foot = 12 inches) by 25.

... 25×1 ft = 25×12 in

... 25 ft = 300 in

Now, multiply the equation for conversion to cm by 300

... 300×1 in = 300×2.54 cm

... 300 in = 762 cm

Using the transitive property of equality,

... 25 ft = 300 in = 762 cm

... 25 ft = 762 cm

_____

A "unit multiplier" is no doubt explained in your lesson. We assume it is a fraction whose value is 1, but that has different units in numerator and denominator. The equation 1 in = 2.54 cm gives rise to two unit multipliers, depending on which conversion you need or want:

1=\dfrac{1\,\text{in}}{2.54\,\text{cm}}=\dfrac{2.54\,\text{cm}}{1\,\text{in}}

Since you're converting <em>to</em> centimeters, you want the one with <em>cm</em> in the numerator.

(20\,\text{in})\times\dfrac{2.54\,\text{cm}}{1\,\text{in}}=50.8\,\text{cm}

(25\,\text{ft})\times\dfrac{12\,\text{in}}{1\,\text{ft}}\times\dfrac{2.54\,\text{cm}}{1\,\text{in}}=762\,\text{cm}

7 0
4 years ago
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