What is the largest integer value of IK for which parallelogram IJKL will have an acute angle at J?
Are you posting an image for us?
yes i am but are you going to help me with my question
I will do my best!
A. 12 B. 13 C. 14 D. 15 here are the choices
Is there an image to go with it? Like what IJKL looks like? If not, give me a sec to absorb.
https://media.education2020.com/evresources/2004-04-01-03-00_files/i0300000.jpg
I thought there was a pic somewhere! Let me look...it will only take a sec.
click the link i sent
I did and here's what I got and how and why, ok? If this was a right triangle, meaning that angle J was a right angle, you would use Pythagorean's theorem to find the length of the hypotenuse. But they want the largest value of IK if J was acute, meaning less than 90. So what I did was to find the length of the hypotenuse for J being a right angle, and got that IK would be 13 if J was 90. But if J is just under 90, then IK would be at it's largest value at just under 13, at like 12.999. If IK is 13, J is 90. We want J to be just under 90, so that means that the side across from it has to be just under the value it would be (13) if it was a hypotenuse. Do you understand at all?
yes i get it
i didn't before though
If you do now, then that's good!
Join our real-time social learning platform and learn together with your friends!