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What else can I help you with?
What is angles and angle pairs?
Angles are two rays angle pairs have 2 angles that make into 90 or 180 degresses
Can you write a two column proof given angles 2 and 3 are congruent and prove angles 1 and 4 are congruent?
Without a visual or more information, I'm guessing that the picture is of angles 1 and 2 that are consecutive (share an angle side) and a separate picture of consecutive angles 3 and 4. With that said: 1) angle 2 congruent to angle 3................1) given 2) angle 1 is supplementary to angle 2....2) If angles are next to each other --> supps angle 3 is supplementary to angle 4 3) angle 1 congruent angle 4..............3) If supps to congruents angles ---> congruent
Do 2 acute angles of the same size form a right angle?
Only if they're each 45 degrees.
Is an acute angle a suplementary angle?
a suplementary angle is when 2 or more angles join to create a 180 degree angle, so if an acute angle is adjacent to another angle and the total number of degrees created is 180, then yes it is a suplementary angle.
What are pairs of angles?
1.) Acute Angle 2.) Obtuse Angle 3.) Right Angle
What 2 angles make a right angle?
two supplementary angles * * * * * NO! Supplementary angles sum to 180 degrees = 2 right angles. The correct answer is complementary angles.
2 angles that add to 90 degrees?
complementary angle
How many right angles can you fit into a straight angle?
Infinite numbers of angles * * * * * Without overlapping, 2.
1 and 2 are complementary angles The measure of 1 is 71 degree then what is 2?
angle 1 + angle 2 = 9071 + x = 90x = 90-7=19therfore angle 2 is 19
A triangle containing 1 right angle and 2 congruent acute angles is called?
A triangle with 1 right angle and 2 congruent acute angles is both a right triangle and an isosceles triangle.
What shape has 2 acute angles and 1 obtuse angle?
polygon
What is the difference between angle side angle and angle angle side?
The first is two angles and the included side whereas the second is two sides and the included angle!
