Given that BD Perpendicular to AC , what is the length of ? If necessary, round your answer to two decimal places.
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the problem says this:Given that BD ACWhat is the length of AC?Reply Using Drawing
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When you have a right triangle you can find a missing side using the Pythagorean Theorem: a^2 + b^2 = c^2
so will you walk me through it step by step please!?
Yeah(:
thanks
Okay so we know a and b are the legs of the triangle (the sides that make up the ninety degree angle, so in this case your line segments BA and AC.) Your c value would be your hypotenuse which is your line BC. When you put your values into the Pythagorean Theorem it would look like this: 9.4^2 + b^2 = 23.2^2 where your b value is the length of AC Using simple algebra rewrite as 23.3^2 -9.4^2 = b^2 542.89 - 18.8 = b^2 524.09 = b^2 So, take the sqrt of that and you get?
sqrt of 454.53= 21.31970919 sqrt of 294376.1101= 542.5643834
hold up.... Where did you get those values from?
you mean take sqrt of 524.09?
You only need to find the length of AC hun, so yeah... The sqrt of 524.09 is the answer
oh...lol ok. thanks
No problem jabbers(:
22.89?
Correct!:D
thanks for helping me
it's my pleasure to be of help :)
will u help with another 1 if if i put in new question box?
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