The true statements are:
- Points A, B, and D are on both planes.
- Point H is not on plane R.
- Points C, D, and A are noncollinear.
- The line containing points F and G is on plane R.
<h3>What is the intersection of 2 planes?</h3>
If two planes are said to have intersect each other, the intersection will be regarded as a line.
Hence, looking at the image attached, you will see that Points C, D, and A are noncollinear and the line containing points F and G is on plane R.
Note that when a line and a plane are said to intersect each other , the intersection will be a single point, or say a line. So Points A, B, and D are on both planes.
Therefore, option 1, 2, 4 and 5 are correct.
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Answer:
seconds
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With conversion fractions, the denominator unit is always what you want to cancel out. In this case, we want to cancel out "seconds" because we want to effectively replace "seconds" with "minutes" (which is what conversions are really). The numerator is the unit we want to convert to. Take care to note that sometimes you'll need multiple conversions, and sometimes it's not going to involve one conversion fraction only.
Have a look at the attached image to get a better sense of what is going on. Note the red slash marks to indicate cancellations.
An equilateral triangle has all three angles as 60 degrees, this also makes the triangle an acute triangle.
This makes both p and q true.
P V q is also true, the V means “or”, so if either p or q is true the statement is true
p ∧ q means and, since both p and q are true, this is also true.
The left and right arrows means “implies”, so this is true if and only
if the p is false or q is true (the sentence ((~p)vq) is true). Since Both p and q are true both the left and right arrows are true
The last one means equal and is true if both p and q are the same, which they are, so this is also true,.
All the given statements are true.,
Simplifying
12x + -8x = 12
Combine like terms: 12x + -8x = 4x
4x = 12
Solving
4x = 12
Solving for variable 'x'.
Move all terms containing x to the left, all other terms to the right.
Divide each side by '4'.
x = 3
Simplifying
x = 3
