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if x is an integer, which value of x will yield the largest [#permalink]
31 Jul 2008, 09:42
This topic is locked. If you want to discuss this question please re-post it in the respective forum.
if x is an integer, which value of x will yield the largest value for 5^-(x-3)^2
x= 3, -3, 9, -9, 0
Note: I saw something similar to this on my own exam..the numbers are made-up of course, the function is madeup also..just trying to test the concept..
regardless of x being greater or less than 3, the - in the front will switch the sign after squaring and make the exponent negative for sure. So we will have \(\frac{1}{5^n}\) where \(n = (x-3)^2\)
If x = 3, then we have -(3-3)^2, or 0^2 = 0, and -0 = 0, and so we then have \(\frac{1}{5^0} = 1/1 = 1\).
Every other value listed for x will give an actual power making 5 * 5 * 5 * 5 or whatever that value becomes. With 5 being in the denominator, the largest fraction will be the one with the smallest denominator.
fresinha12 wrote:
if x is an integer, which value of x will yield the largest value for 5^-(x-3)^2
x= 3, -3, 9, -9, 0
Note: I saw something similar to this on my own exam..the numbers are made-up of course, the function is madeup also..just trying to test the concept..
_________________
------------------------------------ J Allen Morris **I'm pretty sure I'm right, but then again, I'm just a guy with his head up his a$$.
if x is an integer, which value of x will yield the largest value for 5^-(x-3)^2
x= 3, -3, 9, -9, 0
Note: I saw something similar to this on my own exam..the numbers are made-up of course, the function is madeup also..just trying to test the concept..
If I'm reading this right 5^-(x-3)^2 = 1/(5^(x-3)^2) That means you're trying to minimize 5^(x-3)^2 And from that, you're trying to minimize |x-3|
Of the answer choices, 3 would be the best choice.
if x is an integer, which value of x will yield the largest value for 5^-(x-3)^2
x= 3, -3, 9, -9, 0
Note: I saw something similar to this on my own exam..the numbers are made-up of course, the function is madeup also..just trying to test the concept..
to get the largest value of the function f(x)=5^-(x-3)^2
(x-3)^2 should be minimum.hence x=3 is the correct value _________________
if x is an integer, which value of x will yield the largest value for 5^-(x-3)^2
x= 3, -3, 9, -9, 0
Note: I saw something similar to this on my own exam..the numbers are made-up of course, the function is madeup also..just trying to test the concept..
1) Largest value 5^-(x-3)^2 = when (x-3)^2 is least value..
(x-3) ^2 least value =0 --> when x=3. _________________
Your attitude determines your altitude Smiling wins more friends than frowning
however on the exam..the ans choice listed didnt make (x-N)^2=0..i spent about 2 mins and just guessed..i think i was dubed by gmac..my exam was buggy..
however on the exam..the ans choice listed didnt make (x-N)^2=0..i spent about 2 mins and just guessed..i think i was dubed by gmac..my exam was buggy..
(x-N)^2=0 are you sure that power is 2 or -2 power.
(x-n)^-2 in this case.. answer could be different. _________________
Your attitude determines your altitude Smiling wins more friends than frowning