Are the triangles similar?
2 answers:
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Answer:
d. 2250.
Step-by-step explanation:
The calculation of mean square due to error (MSE) is shown below:-
Since there are four treatments i.e H0: μ1 = μ2 = μ3 = μ4
And, the SSTR is 6,750
Based on this, the mean square due to error is
=
=
= 2,250
Hence, the mean square due to error is 2,250
Therefore the correct option is d.
All the other information is not relevant. Hence ignored it
The surface area of a shape is the sum of the areas of the surfaces of a shape.
If you break the surface are of your regular hexagonal pyramid down, you'll find that it's created from the sum of (see picture):
1) The area of one regular hexagon (the base), which is made up of 6 equilateral triangles, plus
2) The area of six triangles (the sides of the pyramid)
To find the total surface area, just find the area of the hexagonal base and add the area of the six triangular sides!
1) Area of the hexagonal base:
There are six equilateral triangles making up this hexagon. The equation for the area of each triangle is
, and you're already given the base, b=9cm, and height, h=7.8cm. Plug these values in and solve for the area of one equilateral triangle:
Now multiply
by 6, since there are six triangles of the same size, to get the area of the hexagonal base:
2) Total area of the triangular sides
Use the equation for the area of a triangle again,
. You are told that the base of each triangle, b=9cm, and the height, h=10cm. Plug that into the equation and solve for the area of one of the triangular sides:
Now multiply
by 6 because there are six triangular sides:
3) Add the area of the hexagonal base and area of the six triangular sides to find the total surface area of the hexagonal pyramid:
----
Answer: 480.6
If you break the surface are of your regular hexagonal pyramid down, you'll find that it's created from the sum of (see picture):
1) The area of one regular hexagon (the base), which is made up of 6 equilateral triangles, plus
2) The area of six triangles (the sides of the pyramid)
To find the total surface area, just find the area of the hexagonal base and add the area of the six triangular sides!
1) Area of the hexagonal base:
There are six equilateral triangles making up this hexagon. The equation for the area of each triangle is
Now multiply
2) Total area of the triangular sides
Use the equation for the area of a triangle again,
Now multiply
3) Add the area of the hexagonal base and area of the six triangular sides to find the total surface area of the hexagonal pyramid:
----
Answer: 480.6