2 [3] = 8 can also be expressed as log [2] 8 = 3
Is this correct?
0.035 [x] = 2.74
Find x?
Re-express as a log which is log [0.035] 2.74 = x
- Draw line
- log 2.74__ = x
log 0.035
0.035 [x] = 2.74 Find x?
- Log both sides
- log 0.035 [x] = log 2.74
- Re-express to remove power
x log 0.035 = log 2.74 - Make x the subject of the equation
x = log 2.74 / log 0.035
the first method is correct but the second is wrong because i dont think u can jus log both sides like that because that would mean that its base 10
ReplyDeletewell the first method is correct but the second is wrong!!!!!!!!!!!!! This is because wen both sides are logged, log 0.035 [x]= log 2.74..............x is a base in this eq'n, so it cannot be made the S.O.F. in this eq'n...............the only way x cud become the S.O.F. in a logs problem is if u got a problem like dis:
ReplyDelete5^x= 15
now logging both sides of the eq'n gives:
log 5^x= log 15
So x.log 5= log 15
x = log 15/log 5.
So x cud only become the S.O.F. wen it is written as an EXPONENT!!!!!!! (POWER; INDEX)
well lets hope that someppl dont go and nake that same mistake we're seeing here because is really easy tuh jus log both side and you wud feel its right because it looking nice and thats is tru
ReplyDeleteI agree the first method is correct.And according to renjisany to make a mistake like that.
ReplyDeletei also agree that the first method is correct.
ReplyDeletei myself also hope that i don't make that mistake cuz according to renjisan it lookin nice and correct!!!!
i think both methods are correct because in the first method a division line can be used. in the second method both sides can be logged because there are single terms on each side. ie there isnt any terms seprated by opperation signs!
ReplyDeleteThis comment has been removed by the author.
ReplyDeletei agree with the first method of the solution. you draw the line to change the whole log expression to base ten so you can use your calculator and jus work it out
ReplyDeletethe second solution is wrong because the 0.035 is the base of the whole expression. its not a term being multiplied by another term
ReplyDeleteI agree that the first method is correct...and the second is wrong. For the second one, just logging both sides will result in the same answer as the first...but de pt here is the method of working...and from there we will have to use it as base 10...mistakes like dis can occur ..
ReplyDeleteThinking about it the two ways look correct. Ain,t you should get the same answer. Can anyone verify this with me?
ReplyDelete