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Mathematics 18 Online
OpenStudy (erikaxx):

help me pleeeeeeeeeeeeeeeeeease

OpenStudy (erikaxx):

Note that the gravity acceleration at equatorial sea level is g = 32.088 fps^2 and that its variation is -0.003fps^2 per 1000 ft ascent. Find the height in miles above this point for which a. the gravity acceleration becomes 30.504 fps^2 b. the weight of a given man is decreased by 5 % c. what is the weight of a 180 lb(mass) man stop the 29,131 ft Mt. Everest in Tibet, relative to the point

OpenStudy (erikaxx):

in thermodynamics/physics

OpenStudy (erikaxx):

OpenStudy (erikaxx):

OpenStudy (erikaxx):

OpenStudy (erikaxx):

OpenStudy (erikaxx):

@baru

OpenStudy (mrnood):

for section a: what is the change in g betwen the 2 values 32.088 & 30.504 ?

OpenStudy (erikaxx):

-1.284 f/s^2

OpenStudy (mrnood):

I assume that is a typo - it is -1.584ft/s^2 now g decreases by -.003 for every 1000 ft eleveation so divide your figure by .003 to find how many 1000's ft you need to go to reduce by -1.584

OpenStudy (erikaxx):

yes it is a typo

OpenStudy (erikaxx):

what formula you used to get the h?

OpenStudy (erikaxx):

h will be 528,000 ft

OpenStudy (mrnood):

ok - good - now convert that to miles

OpenStudy (erikaxx):

wait whats the formula

OpenStudy (mrnood):

look it up

OpenStudy (erikaxx):

no i mean for example h= a/k like that

OpenStudy (mrnood):

how did you get the answer without the equation? so divide your figure by .003 to find how many 1000's ft you need to go to reduce by -1.584

OpenStudy (erikaxx):

the formula like F = ma..

OpenStudy (erikaxx):

a mi = 5280 ft so 9528,000 ft)(1mi/5280) = 100 miles

OpenStudy (erikaxx):

528,000ft(1mi/5280 ft = 100 miles

OpenStudy (mrnood):

OK - that is the answer to section a now weight = ma but the mass of the man soenst change so to reduce his weight by 5% you must reduce a by 5% so what is the value for a that is 5% less than 32.088 fs^-2?

OpenStudy (erikaxx):

theres no given mass

OpenStudy (mrnood):

but the mass of the man doenst change so to reduce his weight by 5% you must reduce a by 5%

OpenStudy (erikaxx):

i cant understand

OpenStudy (mrnood):

it asks you to find the height at which his weight is reduced by 5% since the mass doesnt change you must find the height at which the acceleration has changes by -5% so what is the VALUE of a if it is 5% less than 32.008?

OpenStudy (erikaxx):

32.038?

OpenStudy (mrnood):

if for example you reduce 100 by 5% what do you get?

OpenStudy (erikaxx):

i get 5

OpenStudy (mrnood):

no - you get 95 so what do you get if you reduce 32.008 by 5%?

OpenStudy (erikaxx):

i get 27. 088

OpenStudy (mrnood):

no - you have reduce it by 5 - not by 5% if you cannot work out percentages then you don't have the background sklills to solve this equation. Go and revise % calculations and find what 32.008 -5% is

OpenStudy (erikaxx):

i put it in calcu 32.088 - 5% (which is 0.5) the answer is 31.588

OpenStudy (erikaxx):

0.05 i means

OpenStudy (mrnood):

yeah - like I said - you don't seem to have the arithmentic knowledge to work this out. Instead of putting it in oyur calculator - look up how to work it out, tehn com back when you have the value of 32.008 when reduced by 5%

OpenStudy (mrnood):

It isn't reasonable to ask for help on a question that requires the helper to go back to basic arithmentic or fundamental requirements. You need to build on your background, and I have to assume that before you learnt this type of question you learnt how to work out %

OpenStudy (mrnood):

let me rep[hrase the question what is 5% of 32.008?

OpenStudy (erikaxx):

1.6044

OpenStudy (mrnood):

so if you reduce the accleration by 5% what is the new value?

OpenStudy (erikaxx):

30.4836

OpenStudy (mrnood):

OK good so now section b is exactly the same as section a (but with a differnt final acceleration) so use the same method to find th eheight where the accelertion is 30.4836

OpenStudy (erikaxx):

\[= \frac{ 30.4836 }{ -0.003 } diide 1000\]

OpenStudy (mrnood):

no - that is not what oyu did for section a just slow down a bit and be methodical

OpenStudy (erikaxx):

its now -10161200 ft

OpenStudy (mrnood):

refer to my very first post, and do the same for section b as follows: for section a: what is the change in g betwen the 2 values 32.088 & 30.504 ?

OpenStudy (erikaxx):

-1.584 fts2

OpenStudy (erikaxx):

and in b is -30.4836

OpenStudy (erikaxx):

wait it sould be 30.4836 - 32.088

OpenStudy (mrnood):

OK - now complete the same as you did for a

OpenStudy (erikaxx):

534800

OpenStudy (mrnood):

in miles?

OpenStudy (erikaxx):

101. 3 mile

OpenStudy (mrnood):

hmm - not what I get I think you need to look again at the 5% value

OpenStudy (erikaxx):

but 1 miles is equal to 5280 ft

OpenStudy (mrnood):

yes - but you went wrong earlier - I diudn't check your numbers do 5% of 32.008 (you wrote it wron above) then subtract that to get teh new value for a (you have the method correct now - but th enumbers are wrong - keep going.. :-)

OpenStudy (erikaxx):

in the question it is 32.088

OpenStudy (erikaxx):

not the 32.008

OpenStudy (mrnood):

sorry - my mistake I think maybe your answer is correct- wait a minute..

OpenStudy (erikaxx):

okay i wait

OpenStudy (mrnood):

32.088*5% = 1.6044 1.6044/.003 = 53480 ft = 101.29 miles

OpenStudy (erikaxx):

yes, i round off it

OpenStudy (mrnood):

OK - good

OpenStudy (erikaxx):

so what about the c

OpenStudy (mrnood):

so what is acceleration at 29,131 ft?

OpenStudy (erikaxx):

a=161.84

OpenStudy (mrnood):

no - how many '000s of feet is it?

OpenStudy (warfare432):

Hey. Whats the question you need help on

OpenStudy (erikaxx):

@warfare432 c. what is the weight of a 180 lb(mass) man stop the 29,131 ft Mt. Everest in Tibet, relative to the point

OpenStudy (erikaxx):

the original question is Note that the gravity acceleration at equatorial sea level is g = 32.088 fps^2 and that its variation is -0.003fps^2 per 1000 ft ascent. Find the height in miles above this point for which a. the gravity acceleration becomes 30.504 fps^2 b. the weight of a given man is decreased by 5 % c. what is the weight of a 180 lb(mass) man stop the 29,131 ft Mt. Everest in Tibet, relative to the point

OpenStudy (erikaxx):

the question to be answered is letter c @Directrix

OpenStudy (erikaxx):

@timo86m

Directrix (directrix):

Sorry, I don't know this.

OpenStudy (erikaxx):

OpenStudy (erikaxx):

@Roxy.girl help me find the acceleration in letter c

OpenStudy (roxy.girl):

please post one question at a time. :)

OpenStudy (roxy.girl):

:O so much work!

OpenStudy (roxy.girl):

I M SO CONFUSED BY DIS STUFF DX

OpenStudy (mww):

First find the variation that corresponds to that height relative to sea level 29131ft / 1000 = 29.131 ft, so the variation in g relative to sea level is -0.003fps^2 x 29.131 = -0.08739. Thus g at that height is sea level g minus with the variation 32.088-0.08739 = 32.00061 W = mg (now I dunno how American units work out in relation to pounds and feet) but we’ll just use a relative measure. The difference in g by ratio is now 32.00061/32.088 of original weight, since mass is maintained which is 99.73% to 4 significant figures. So 99.73% of 180 lbs = 179.5 lbs. So he loses half a pound in weight (not in mass)

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