i need someone to check my answers
@Vocaloid back yet?
hm, not quite. the altitudes have the same scale factor as the sides do so TV/ZX = SU/WY plug in everything and solve for WY
so it was A? that was actually my first choice but i thought it wasnt it
good, A
hm. I got something a little different. LM/RQ = MO/RT solve for MO
still there? plugging in the sides gives us 12.6/3 = MO/4.5 MO = ?
B?
check your calculations again 12.6/3 = MO/4.5 multiplying both sides by 4.5, gives us: (12.6/3)*4.5 = MO = ?
18.9
good
gonna go out to run a quickish errand be back soon
okay
check your proportion again side of big triangle/side of small triangle = altitude of big triangle/altitude of small triangle
i did a bit more, and i got somewhere near D
good
good
remember what we said earlier side of big triangle/side of small triangle = altitude of big triangle/altitude of small triangle D follows this set up exactly so D is not the solution
check it again bc. the last one is true
it asks for the proportion that is not true so you want the ratio that is ~not~ comparing corresponding sides or altitudes in the right order
you need getting what choice not is proportionality of corresponding sides
@princeevee do you understand it ?
slightly
ok begin it step by step 1. to side DB correspond side PN - yes ?
yeah..
so to side CD correspond side PM ?
@princeevee how you think it please ?
what?
to side AD correspond side MP in this case to side CD what side will correspond ?
|dw:1529264284448:dw|
they're just asking you what side corresponds with CD look at the position of CD on the big triangle and find the matching side on the small triangle.
PO?
so than to CD correspond PO in this case the first choice may be true ?
good now look at the first answer choice again is the proportion comparing corresponding parts?
courage @princeevee this is easy
|dw:1529264797607:dw|
let's highlight what is being compared with the two ratios DB/PN|dw:1529264814396:dw|
alright...
now CD/PM |dw:1529264839580:dw|
are the ratios equal?
yeah?
are PM and CD corresponding sides?
no?
then the ratios are not equal
that being said what is the final solution?
A?
good
good
hm not quite CD/PO = DB/PN plug the sides in and solve for DB
wait, C?
hang on, i'm not getting this much..
C is correct CD = x PO = y PN = z plugging them in gives us x/y = DB/z so xz/y
not quite remember we want the ratio that is comparing sides that are ~not~ corresponding
try to go through each answer choice, highlight the lines that are being compared, then see if two sets of corresponding sides are being compared or not
C?
|dw:1529266051474:dw|
|dw:1529266056090:dw|
C is comparing the corresponding line segments so C cannot be the solution
we would want the ratio where ~non~ corresponding parts are being compared
only one i'm thinking of left is A
hint: are BC and KL corresponding sides?
no.
then do you think altitude of big triangle/altitude of small triangle = BC/KL?
ah, alright then!
good
hm, not quite, those aren't corresponding sides so the ratio won't be equal you can set up a ratio with LM/PQ = LJ/PN try to plug all the # values in and see which ratio you get
looking at the diagram... LM = 0.9 PQ = 1.4 LJ = 0.7 plugging these into LM/PQ = LJ/PN gives us...?
0.9/1.4 = 0.64
notice how the answer choices just have the ratios set up but not solved you don't have to solve the ratio, just plug the side values into LM/PQ = LJ/PN and see which answer choice matches.
A?
good.
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