Answer:
C. (x²+6)/(3x+1),x not equal to -1/3
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Find the number of distinguishable permutations of the letters m, i, s, s, i, s, s, i, p, p, i.
Tatiana [17]
Solution:
we have been asked to find the number of distinguishable permutations of the letters m, i, s, s, i, s, s, i, p, p, i.
Here we can see
m appears 1 time.
i appears 4 times.
S appears 4 times.
p appears 2 times.
Total number of letters are 11.
we will divide the permutation of total number of letters by the permutation of the number of each kind of letters.
The number of distinguishable permutations
Hence the number of distinguishable permutations
A=-a (Constant)
vf=-at+v
r=-(1/2)at^2+vt+ro
d=r-ro definition
d=-(1/2)at^2+vt
rewriting
d=vt -(1/2)at^2
Answer:
-8
Step-by-step explanation:
-3(2) = -6
(-2) + (-6) =<u> -8</u>
Hope this helps!
Answer: 14
Explanation:
We can demote the smallest even number by
n1=2n
So, the next consecutive even integers would be
n2=2(n+1)=2n+2, and
n3=2(n+2)=2n+4
So, the sum is:
n1+n2+n3=(2n)+(2n+2)+(2n+4)
We are told that this sum is 48, thus:
(2n)+(2n+2)+(2n+4)=48
∴6n+6=48
∴6n=42
∴n=7
And with n=7, we have:
n1=14
n2=16
n3=18
Hope this helps!