solve for z
|dw:1377484242502:dw|
Are you familiar with the pythagorean theorem?
yes ma'am
Is this a trigonometry class?
i think this is solved by ratios but i can never do that so i defer
no im in the geometry section aarnt i
yes ratios
Side-Splitter Theorem - maybe?
not enough numbers for that
@satellite73 Can you be a bit more specific? I don't know this one. @GParsley Check out www.purplemath.com - it is a great math resource website.
can some one else help me??\
@abb0t
@ankit042
Это 45,45,90 треугольника. Используйте этот \[z \sqrt{2}\]
вычислять \[7\sqrt{2}\]
If it were an isosceles triangle, wouldn't the lengths of the hypotenuse be 8 and 8 instead of 9 and 7?
wrong answer bud
I do not understand 'bud'.. Russian has no word for that my friend... Sorry if english is bad..
bud = buddy = pal = friend to help you with slang terms :) hehe
ok well I really need the answer not learn to how to spaek English... \
Делай, что я сказал. Использование: \[z \sqrt{2}\]и вычислить его.
not the answer
\[\Large z=\sqrt{112}\]Maybe? D:
@J_e_s_u_s You are treating this as an isosceles triangle, it is not.
And parsley go fix your highway problem D:<
Как это нет? Существует углом 90 градусов сверху и одна снизу.Биссектриса делит треугольник на два треугольника.
J_e_s_u_s: From Google Translate: How is it not? There is an angle of 90 degrees above and one below. The bisector divides the triangle into two triangles. :3
Parsley are you entering these online or something? Did my answer work? :o
But it does not bisect the angle. If it did, the length of the hypotenuse would be bisected as well.
@zepdrix your answer was not correct
grr :d
want me to tell you the answer choices
yes
да
We're not logged in +_+ we can't see the choices lol
Нам нужны Вход Для доступа к странице. Просто перечислю ответы.
We cannot log in to that site. Doesn't it give you any hints or some type of instruction?
Просто перечислю ответы. English ((Just list the answers)
hmmm A) 51 B)12
\[c) 3\sqrt{7}... D) 4\sqrt{7}\]
The hypotenuse (the longest side) is 16, so it has to be one of the options shorter than that :) Keep that in mind.
Are you sure my answer wasn't right..? \[\Large \sqrt{112}=4\sqrt7\]
Seems like it might be right D:
How did you get that answer?
It is a right triangle! Angles are 45,45,90!
ik that
thank you @zepdrix
Use formula! \[x \sqrt{2}\]
@J_e_s_u_s The bottom angles are not 45 and 45. If they were, the hypotenuse of the large triangle would be 8 and 8. It is not.
|dw:1377487586333:dw|\[\Large \frac{z}{16}=\frac{7}{z}\]
How does that get you to \(\sqrt{112}\)?
cross multiplying gives us,\[\Large z^2=112\]
16*7=112
Brain dead, sorry. I was canceling instead of cross multiplying. THanks.
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