The greatest common factor of x2 and x7 is x2. We can figure this out by breaking down each set of terms.
Looking at both of these, what is common?
Yes, x² would be the great common factor for both, x² and x7.
14
14 ( x13, x5, x7)
There is a formula for the "difference of squares." In this case, the answer is (x7 - 7)(x7 + 7)
The answer to this depends on what you mean by "x 7" If you mean: x2 -7x, then it can be factored out as x(x - 7) If you mean: x2 - x7, then you can factor it out as: x2(1 - x5) If you mean: x2 - x + 7, then it can not be factored If you mean: (x2 - x)7, then the inner term can be factored, giving you (x[x - 1])7 If you mean something else, then you will need to be more clear with your question.
The new mean would be 7. The mean is the average of the data. (x1+x2+x3+x4+x5+x6+x7+x8+x9+x10)/10=21 [(x1/3)+(x2/3)+(x3/3)+(x4/3)+(x5/3)+(x6/3)+(x7/3)+(x8/3)+(x9/3)+(x10/3)]/10=? [(1/3)(x1+x2+x3+x4+x5+x6+x7+x8+x9+x10)]/10=? [(x1+x2+x3+x4+x5+x6+x7+x8+x9+x10)/10]/3= 21/3=7
x9/x2 = x9-2 = x7
Prime factorization of: 300 = 2 x 2 x 3 x 5 x 5 175 = ................5 x 5 x7 ================== GCF=..................5 x 5 = 25
√x7 = (x7)1/2 = x7/2 ≡ x3.5
its just like ur in the normal place!it doesnt matter!but the ghost matters XD!!!! Fire Red -- Pokemon Tower Floor 3: Right> Down(x4)> Right(x4)> Down> Right(x2)> Up> Right(x6)> Up(x4)> Right(x2) Floor 4: Left(x2)> D(x3)> R> D(x2)> L(x5)> U(x2)> L(x6)> U(x3)> L(x3) Floor 5: U(x3)> R(x3)> U> R(x7)> D(x3)> L(x5)> D(x5)> R(x2)> D(x2)> L(x3)> R(x3)> U(x2)> R(x5)> U(x3)> R(x3)> U> R Floor 6: U(x2)> L(x3)> U(x4)> L(x3)> D(x3)> L(x7)> D(x7)> R(x2)> U(x2)> R(x4)> D(x3)> L Floor 7: Just keep moving up
sqrt(x7) = sqrt(x6*x) = x3*sqrt(x)or, more simply,sqrt(x7) = x7/2 = x3.5sqrt(x7) = sqrt(x6*x) = x3*sqrt(x)or, more simply,sqrt(x7) = x7/2 = x3.5sqrt(x7) = sqrt(x6*x) = x3*sqrt(x)or, more simply,sqrt(x7) = x7/2 = x3.5sqrt(x7) = sqrt(x6*x) = x3*sqrt(x)or, more simply,sqrt(x7) = x7/2 = x3.5
It will fit both of them.
In mathematics, the symbol "x" typically represents multiplication. Therefore, "x7" means multiplying a number by 7. For example, if you have the expression 5 x 7, it would equal 35.