lev888
Elite Member
- Joined
- Jan 16, 2018
- Messages
- 2,995
Before you set up an equation you need to be able to identify 90 and 180 degree angles.How do I set up an equation?
Before you set up an equation you need to be able to identify 90 and 180 degree angles.How do I set up an equation?
I just showed my work.Before you set up an equation you need to be able to identify 90 and 180 degree angles.
Yes, but based on your replies #12 and #16 it appears you are not yet comfortable with identifying those angles. The next problem may have a slightly different diagram and you'll make a similar error.I just showed my work.
To clarify, would those angles be identified as complementary?Yes, but based on your replies #12 and #16 it appears you are not yet comfortable with identifying those angles. The next problem may have a slightly different diagram and you'll make a similar error.
See my post #13To clarify, would those angles be identified as complementary?
They are perpendicular and intersect at a 90 degree angle?See my post #13
Yes, the algebra is correct, but what is worrying me (and I think lev) is whether you understand why the angles are complementary in the first place. I apologize if I am incorrect, but you seem to be guessing rather than using the facts of geometry to guide you in setting up your equations.In the figure the two angles are complementary whose angles add up to 90 degrees.
Set up an equation to solve for x.
50 + (3x+4) = 90
3x + 54 = 90
3x = 36
x = 12
Substitute the value of x to prove the equation is true.
50 + (3(12)+4) = 90
Is this correct?
Yes. But why do all your answers end with a question mark? If you are not sure about something, look up definitions, examples, etc, then answer. But please don't answer with a question! Sorry, couldn't take it any more.They are perpendicular and intersect at a 90 degree angle?
I’m not sure if my explanation is correct.Yes. But why do all your answers end with a question mark? If you are not sure about something, look up definitions, examples, etc, then answer. But please don't answer with a question! Sorry, couldn't take it any more.
Do you see that all 4 angles are 90 degrees? Did you initially think that they were 180? I'm trying to understand where 180 came from.
So, if all 4 are 90, do you see that this is exactly the same situation as the previous problem?
Yes.In the figure the two angles are complementary whose angles add up to 90 degrees.
Set up an equation to solve for x.
50 + (3x+4) = 90
3x + 54 = 90
3x = 36
x = 12
Substitute the value of x to prove the equation is true.
50 + (3(12)+4) = 90
Is this correct?