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Arturiano [62]
3 years ago
15

Can someone please help me

Biology
2 answers:
NNADVOKAT [17]3 years ago
7 0
#2 when a person experiences a total solar eclipse where is that person standing? that person is standing where the sun is looking at the sun #3 is teh east side or the west side of the sun covered first during a solar eclipse? i think it is the  East side and i don't know the last one <span />
alex41 [277]3 years ago
5 0
2.) When a person experiences a total solar eclipse, they are standing in the moon's umbra.

3.) The west side of the sun will be covered first by the moon.

4.) Because the moon orbits from west to east, the east side of the moon will be covered first in a lunar eclipse.
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In Labrador retrievers, black coat color is dominant to brown. Suppose that a black Lab is mated with a brown one and the offspr
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Which developmental milestone must be reached before an infant experiences separation anxiety? (a) imprinting (b) theory of mind
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Two insecticides will be compared for their effectiveness in eliminating aphids on tomato plants. Forty tomato plants of the Big
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Answer:

The t-test

Explanation:

<em>The researcher should use a t-test to compare the two means and check if they are significantly different from each other.</em>

In using the t-test, both null (H0) and alternate (H1) hypothesis are made such that:

  • H0: n1 = n2
  • H1: n1≠ n2

Thereafter, the value of t is calculated and compared to its critical value on the table. The formula for calculating the t goes thus:

t = \frac{Y_1 - Y_2}{\sqrt{\frac{S_1}{n_1} + \frac{S_2}{n_2}  } }

where, Y1 = mean of population 1, Y2 = mean of population 2, S1 = variance of population 1, S2 = variance of population 2, n1 = number of individuals in population 1 and s2 = number of individuals in population 2.

<em>At the end of the day, if the calculated t value is more than the critical value of t, the H0 is rejected and it shows that the two means are significantly different. Otherwise, the H0 is accepted and this shows that there is not significant difference between the mean of population 1 and that of 2.</em>

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