Mathematics
28.06.2021 09:08
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H varies directly as L. H=18 when L=60, determine H when L=20

H varies directly as L. H=18 when L=60, determine H when L=20
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sulemmaa
sulemmaa
4,8(33 marks)

6

Step-by-step explanation:

H is proportionate to L, meaning that they can be represented as a ratio, \frac{h}{l}.

\frac{18}{60}

If we know that L in the same ratio is 20, we can set these ratio's equal to each other to find H.

\frac{18}{60} = \frac{x}{20}.

To find x, we can cross multiply.

20\cdot18=360\\\\360\div60=6

So x=6, meaning that when L=20, H=6.

Hope this helped!

KillerSteamcar
KillerSteamcar
4,8(81 marks)

H varies directly as L.

H=KL.

18=K60.

K=18/60=0.3.

H=0.3L

when H=?,L=20. then.

H=0.3×20=6.

nayellisoto15
nayellisoto15
4,4(46 marks)
If you're talking math that's rotation 

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