keeping in mind that a line with a slope of "0" is a horizontal line, Check the picture below.
The answer is: " 6.7 deaths per minute " .
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Explanation:
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Given: "3.5 millions deaths / year" convert to deaths per minute.
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Suggestion:
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Calculate: 1 year __?__How many minutes?_______?
1 year = 365 days;
1 day = 24 hours;
60 minutes = 1 hour.
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So: To calculate many minutes in 1 yr.
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1 yr * (365 d/ yr) * (24 h /d) * (60 min/ h) = (365)*(24)*(60) min. ;
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1 year = (365)*(24)*(60) min. = 525,600 min.
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(3.5 million deaths / 1yr) * (1yr / 525,600 min) =
(3.5 million deaths / 525,600 minutes) =
(3.5 million) / (525,600) deaths per minute;
Note: "3.5 million = 3,500,000" ;
3,500,000 / 525,600 = 6.6590563165905632
→ round to "6.7" ;
→ {use 2 (TWO) significant figures};
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The answer is: 6.7 deaths per minute .
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The axis of symmetry is the fold line that splits the parabola down the middle.
Now, since a parabola is symmetrical, every point, except the vertex, will have a mirror image of another point if we folded the parabola over the axis of symmetry.
So if we know the axis of symmetry is x = 3 and one of our points
has the coordinates (5, 0), the other point will have the coordinates (3, 0).
The axis of symmetry is always halfway between the x-intercepts.
triangle XBR is similar to triangle YNJ.
Similar triangles are triangles with lengths in proportion, and congruent corresponding angles. When naming a similar triangle, the letters or vertexes are listed in a certain order. For instance, angle X is the same as angle Y so those two letters have to be in the same position. In this case, they are both the first letters. Angle B is congruent to angle N and angle R is congruent to angle J so they will also have to be in corresponding positions. The side lengths are extraneous information that can be used to check, but otherwise I would just stick with angles. Hope this helps!
Answer:
Sample mean weight = 808080 grams
Step-by-step explanation:
The number of samples, n = 161616
The mean weight, 
Standard deviation, 
The sample mean weight, 
= Mean weight, 
Since 
Sample mean weight, 
