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two planes left an airport at noon, one flew east and the other flew west at twice the speed. After 3 hours the planes were 2700mi apart. How fast was each plane flying?
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I call with v_A and v_B the velocities of each plane say plane A and plane B, furthermore, be: v_B=2*v_A then we can write: \[\Large d = {v_A}t + {v_B}t = {v_A}t + 2{v_A}t = 3{v_A}t\] where t is the time namely t= 3 hours, and d is their separation, namely d= 2,700 mi |dw:1434806880955:dw|
so, substituting your data we get: \[\Large 2700 = 3{v_A} \times 3\] please solve for v_A
wait what?
can u explain please
we have: \[\Large 2700 = 9{v_A}\]
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now, please divide both sides by 9, what do you get?
hint: |dw:1434807331602:dw| what is v_A?
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