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What else can I help you with?
How many intersecting lines lie in two planes?
Think you just answered your own question. A plane is a line. Two planes= two lines.
Lines that lie in different planes?
skew lines
What does skew mean in math terms?
Two lines that lie on different planes but are not parallel.
Do two lines always lie in the same plane?
Two lines may or may not lie in the same plane, depending on their relationship. If the lines are parallel or intersecting, they exist in the same plane. However, if the lines are skew, meaning they do not intersect and are not parallel, they lie in different planes. Thus, whether two lines lie in the same plane is contingent on their geometric arrangement.
when the biconditional statement is separated into a conditional and its converse which of these cannot be the converse Biconditional: Lines r coplanar if and only if they lie in the same plane.?
If lines lie in two planes, then the lines are coplanar.
Can two intersecting lines lie in two planes?
If they are straight lines, then they define a plane in which both lines lie.
How many intersecting lines lie in two planes?
Think you just answered your own question. A plane is a line. Two planes= two lines.
Do two intersecting lines lie in two planes?
true * * * * * No, false. Any two straight lines that intersect define a plane in which both those lines lie.
Do points lie on lines that are in planes?
Not necessarily. Points may lie in different planes.
What are lines that lie in different planes?
skew lines
Lines that lie in different planes?
skew lines
What does skew mean in math terms?
Two lines that lie on different planes but are not parallel.
Lines that lie in different planes are called what?
Skew lines.
Do two lines always lie in the same plane?
Two lines may or may not lie in the same plane, depending on their relationship. If the lines are parallel or intersecting, they exist in the same plane. However, if the lines are skew, meaning they do not intersect and are not parallel, they lie in different planes. Thus, whether two lines lie in the same plane is contingent on their geometric arrangement.
when the biconditional statement is separated into a conditional and its converse which of these cannot be the converse Biconditional: Lines r coplanar if and only if they lie in the same plane.?
If lines lie in two planes, then the lines are coplanar.
What are lines that lie in different planes that do not intersect?
Parallel lines would always lie in the same plane. They would need to be skew lines.
How many planes can pass through a pair of skew lines?
One if the two lines meet, none otherwise. But skew lines do not lie in the same plane, by definition.
