Hi Zelda. Were those coordinates provided as part of the given exercise?I also have two coordinate points.
The only way I can make sense of the coordinates is if x and y are swapped from their usual orientation and D is the origin:I know the formula A= 1/2 (a + b) * h, But I only know one base and the high. I also have two coordinate points. Please help. Thanks.
I know the answer, but that doesn't help me, I need to understand how to do it. Thanks
Here is the answer for the area. I just can't figure out how.The only way I can make sense of the coordinates is if x and y are swapped from their usual orientation and D is the origin:
In that case, base AB is 979.2 units.
Does that give the expected area? Does it make sense in the context of the problem?
(It would be very helpful if you told us something about where the details come from, and what the answer is that you know.)
I think you are right, I might swapped x and y coordinates when I rotated the trapezoid?The only way I can make sense of the coordinates is if x and y are swapped from their usual orientation and D is the origin:
In that case, base AB is 979.2 units.
Does that give the expected area? Does it make sense in the context of the problem?
(It would be very helpful if you told us something about where the details come from, and what the answer is that you know.)
Can you explain to me how to do it?I think you are right, I might swapped x and y coordinates when I rotated the trapezoid?
Here is the original question, and the answer. I just can't figure it out.The only way I can make sense of the coordinates is if x and y are swapped from their usual orientation and D is the origin:
In that case, base AB is 979.2 units.
Does that give the expected area? Does it make sense in the context of the problem?
(It would be very helpful if you told us something about where the details come from, and what the answer is that you know.)
I was just about to say the same thing as Dr.P. (but he got in first, lol ?)!I know the formula A= 1/2 (a + b) * h, But I only know one base and the high. I also have two coordinate points. Please help. Thanks.
I know the answer, but that doesn't help me, I need to understand how to do it. Thanks
Thank you!!!! Now it makes sense.I was just about to say the same thing as Dr.P. (but he got in first, lol ?)!
The coordinates given only make sense if the point D lies at the Origin and the original figure would have looked more like the attached pic. Then the length AB is easily established and if the figure is then rotated clockwise through 90°, you now have a Trapezium whose bases are both known and the area may be easily calculated.
Assuming our interpretation to be correct, please show us your attempt to calculate the Area of the figure (with sketch(es) & working, please).
Please always provide ALL the information you have (in its original format) in your first post on any topic (including any answers that may have been supplied with problems).
Was the answer supplied: 563,760 cm2?
This is why we ask everyone to show the entire original problem they are working on! Do you see how this would have helped us?Here is the original question, and the answer. I just can't figure it out.
Thank you!!!! Now it makes sense.
Thank you ALL!
Yes, I’m sorry it was my first post. I learned my lesson. Thank you for your help.This is why we ask everyone to show the entire original problem they are working on! Do you see how this would have helped us?
Well done, Zelda! ?Yes, I’m sorry it was my first post. I learned my lesson. Thank you for your help.
Thank youWell done, Zelda! ?
Your answer (620,136 cm2) is, of course, correct. ?
It just remains for me to add that the "answer" I provided above in my 'Spoiler' (536,760 cm2) is wrong, because I inadvertently plugged 600 (instead of 660) into my calculator when working out the area, Doh! ???
I only realized this when I saw that your (faultless) working provided a different answer from mine! (This is what happens when you rely on an ageing memory to retain numbers instead of writing them down on paper! ?)
I apologize for any confusion or consternation you (or anyone else) may have suffered as a result of my error; mea culpa! ?
Also, very pleased to see you submit your own working of the problem, so many come in and ask for our help but then don't bother to make any effort to show what they have (or have not) done. ?