The weight of an object on or above the surface of Earth varies inversely as the square of the distance between the object and Earth’s center. If a person weighs 150 pounds on Earth’s surface, find the person’s weight 700 miles above the surface of the Earth. Assume that the radius of the Earth is 4000 miles. Round your answer to the nearest whole pound. HELPPPPP
\[150 =\frac{ C }{ 4000^{2} } => x= \frac{ C }{ 4700^{2} }\]
IS C/4700^2 THE FIANL ANSWER OR DO I HAVE TO REDUCE IT
SOLVE LEFT SIDE FOR C USE C TO SOLVE FOR X
IM STILL LOST COULD YOU SHOW ME
U GOT THIS
DO ALGEBRA ETC
AM IM ADDING OR SUBTRACTING
NEITHER
SO WHAT DO I DO FROM HERE JUST LEAVE IT AS IS
HAVE YOU LEARNED MULTIPLYING YET? IT COMES AFTER ADDING
YEA I DID
COOL
SO IM DIVIDNG C/4700 THATS ALL
WOAH HOLD ON LET'S NOT GET CRAZY HERE WHO SAID ANYTHING ABOUT DIVIDING THAT'S ADVANCED
SOULD I BE MULTIPLYING C/4700
SOLVE LEFT SIDE FOR C USE C TO SOLVE FOR X
\[\huge 150 = \frac{ C }{ 4000^{2} }\]
SOLVE THAT FOR C
24000000
NEEDS MORE ZEROES
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