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What else can I help you with?
How a zero angle is made?
an angle is made from 2 lines so a circle does not have angles
What is a angle and what is a side?
An angle is made of 2 lines but aside is made of 1 line
Is a angle made of 2 angles?
No, it is made of TWO LINES, two angles is a no-no.
Does an angle have 2 lines?
yes
What lines are 2 lines that meet at a right angle?
perpendicular
How a zero angle is made?
an angle is made from 2 lines so a circle does not have angles
What is a angle and what is a side?
An angle is made of 2 lines but aside is made of 1 line
Is a angle made of 2 angles?
No, it is made of TWO LINES, two angles is a no-no.
Why the protractor was made?
To allow us to measure the angle between 2 lines
Does an angle have 2 lines?
yes
What lines are 2 lines that meet at a right angle?
perpendicular
An angle is made of any two rays is it correct?
No, it is not correct. In 2-dimensional (plane) and 3-dimensional (solid) geometry, parallel lines do not make an angle. In 3-d space skew lines also do not make an angle in the conventional sense.
2 intersecting lines that form a right angle?
the lines are perpendicular, which basically means the two lines intersecting form a right angle
Give 3 classification of technology?
"right angle" is two lines that intersect at 90 degrees "acute angle" is when 2 lines meet at less than 90 degrees "obtuse angle" is when lines meet at an angle more than 90 degrees , a straight angle is when 2 lines meet at exactly 180 degrees.
Flvs 7th grade math 2 answers?
you just have to hack the system and get the answers that way
If 2 lines intersect to form a right angle then the lines are perpendicular?
yes
If lines m and n are parallel and 2 measures 45o which is the measure of 3?
If lines m and n are parallel and the measure of angle 2 is 45°, then angle 3, which corresponds to angle 2 as an alternate interior angle, will also measure 45°. This is due to the properties of parallel lines, where alternate interior angles are congruent. Therefore, the measure of angle 3 is 45°.
