A trapezium ABCD with AD//BC.
@jayz657 would you kindly help me?
|dw:1366508461409:dw|
|dw:1366508559457:dw| so part a should look something like this
yup, i am the same with you
|dw:1366508682066:dw| so use the pythagorean theorem to find the base
sorry use cos(68) = x/8.4
3.1467?
yea so since its a parallelogram then the other half of the base should have the same length
wait, x is what?
so pc = 2(3.1467) =6.293
but the answer is 5.38
ohh, i got the answer 5.58 now, but how about part c?
well im not exactly sure about part b but it should be along those steps to find part c you can use the [1/2(answer from part b) + 9.2] x height height = sqrt(((answer from part b)^2 + 8.4^2))
74.5?
hm.. i got around 121
wait let me try again
the answer is 92.6
@satellite73 genius, would you kindly help me :)
sorry im sure someone more experienced can help you
but i think @satellite73 is busy..
i be afk for half an hour, got something to do, and i help you if someone hasnt yet
I figured it out if you still need help
what's your idea?
i got the answer the answer key got, sorry i was distracted while helping you before so yea.. but i got it now give me like 10 mins to type out everything
|dw:1366513184792:dw| so looking at the diagram to find the base you do cos(68) = x/8.4 so you should get x = 3.147 now to find the other part of the base you need to find height first so a^2 + b^2 = c^2 3.147^2 + b^2 = 8.4^2 b = 7.78822 now you do tan(74) = 7.78822/y y = 2.332 so PC = 2.332 + 3.147 = 5.479 <- i rounded so it should be 5.58 now to find area you need to find the bottom base which is 3.147 + 9.2 + 2.233 = 14.58 then use area of trapezoid: A = 1/2(b1+b2)(h) A = (14.58+9.2)(7.78822) / 2 = 92.6019358
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