Since both triangles are right triangles, we know they have one pair of angles with the same measure (90 degrees). If we move the green triangle down the line so that its left side is on top of the left side of the red triangle (as seen in the graph to the right), we can see that the two triangles have another pair of angles with the same measure. What do we know about how the third angles of each triangle compare to each other? The measure of angle 1 is equal to the measure of angle 2. • The measure of angle 1 is greater than the measure of angle 2. The measure of angle 1 is less than the measure of angle 2. There is not enough information to know how the​

Consider the following geometry problems in 3-space enter t or f depending on whether the statement is true or false. (you must enter t or f -- true and false will not work.) f equation editorequation editor 1. a plane and a line either intersect or are parallel t equation editorequation editor 2. two planes parallel to a third plane are parallel f equation editorequation editor 3. two lines either intersect or are parallel f equation editorequation editor 4. two planes orthogonal to a third plane are parallel f equation editorequation editor 5. two planes orthogonal to a line are parallel f equation editorequation editor 6. two planes either intersect or are parallel f equation editorequation editor 7. two lines orthogonal to a third line are parallel t equation editorequation editor 8. two lines parallel to a third line are parallel t equation editorequation editor 9. two planes parallel to a line are parallel f equation editorequation editor 10. two lines parallel to a plane are parallel f equation editorequation editor 11. two lines orthogonal to a plane are parallel