A spider has 8 legs. An ant has 6 legs. There are group of spiders and a group of ants. The groups have equal numbers of legs. What is the least number of spiders and ants in each group? Show your work.
"There are group of spiders and a group of ants." <---- there are how many of each?
Find the lowest whole numbers for s and a that make this equation true: \[8s=6a\]
This is a trial and error problem... just start plugging in numbers. Or say that the number of spider legs is a function f1(s)=8x (x is the number of legs). and that the number of ant legs is a function f2(a)=6x. then f1(1)=8. try f2(1)=6*1=6. since f1(1)<f(2) try f2(2)=2*6=12. now f2>f1. so try f1(2). Do this until they are equal. When they are equal s will equal the number of spiders and a will be the number of ants.
@michaelsmarketplace... Trial and error? I figured it out on the first try.
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