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Find three consecutive numbers such that the sum of one-fourth the first and one-fifth the second is five less than one-seventh the third. -10, -11 and -12 -12, -13 and -14 -14, -15 and -16
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\[1/4a+1/5b=1/3c-5\] a=a b=a+1 c=a+1+1 If i read right
so would it be the 2nd one?
Okay, let the first term be a, second term be a+1, and third term be a+2, since they are consecutive Then, write our equation. \(\large \frac{1}{4}a+\frac{1}{5}(a+1)=\frac{1}{7}(a+2)\)
What zepp said. my 1/3 should be 1/7
Oh sorry, \(\large \frac{1}{4}a+\frac{1}{5}(a+1)=\frac{1}{7}(a+2)-5\) Should be like that, I forgot the 5 less.
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