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30.03.2020 •
Mathematics
Please put step by step I NEED HELP PLEASE
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Ответ:
For the given triangle, x measures 437.3 feet.
Step-by-step explanation:
Step 1:
The total angle of a right-angle is 90°. There is a right angle at the top of the triangle.
The sum of the top angle of the triangle and the given 29° is 90°.
So the angle of the triangle
So the angle of the triangle at the top end is 61°.
Step 2:
For the top angle, x is its opposite side while the hypotenuse is represented by the side measuring 500 feet.
To determine the value of x, we determine the sine of the angle.
So rounding this off, we get x measures 437.3 feet.
Ответ:
Explanation:
1. Part A:
Since the points in the scatter plot show a moderated upward trend, you must expect a correlation coefficient close to ± 0.5. A correlation coefficient of 0.01 is too close to 0, which would mean that the points are almost not correlated at all.
The correlation coefficients, r, measure the strength of the correlation of two variables and they can have values from - 1 to 1.
r = - 1 is a perfect negative correlation: the points will adjust perfectly to a line with negative slope.r = + 1 is a perfect positive correlation: the points will ajdust perfectrly to a line with positive slope.r = 0 means that the variables are not correlated at all.Hence, the closer to zero, the worse the correlation is, and that is what r = 0.01 means, but the graph shows other thing.
Therefore, the calculated value of r = 0.01 is not accurate for t his scatter plot.
2. Part B.
A causal relationship means that the expllanatory variable (the independent variable) is the cause of the dependent variable.
Hence, you must find a reasonable variable that can be the cause of the number of strawberries picked.
I could imagine the amount of rainfall the week before of harvest.
Thus, the scenario could be:
Amout of rainfall in mm (x) Number of strawberries picked (y)
100 20
50 40
25 80
12.5 160
6.25 320
The amount of rainfall is the cause of the number of strawberries picked, and you could find a model (function) that relates both variables.