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Answer

5^m / 5^(-3) = 5^5

5^m = 5^5 * 5^(-3)

As the base of multiplying numbers is same then power will add. So now equating the powers,

m = 5 + (-3)

m = 5 – 3

m = 2

Answer

Equating the powers,

m - (-3) = 5

m + 3 = 5

m = 5-3

Thus m = 2

Answer

Equating the powers,

m - (-3) = 5(as it is division)

m + 3 = 5

m = 5-3

Thus m = 2

Answer

from above we get m+3 = 5

therfore m=2

Answer
A^x÷A^y = A^x-y Thus m-(-3)=5 m+3=5 m=5-3=2
Answer

from above we get m+3 = 5

therfore m=2

Answer
(5^m) ÷ (5^(-3)) = (5^5) => (5^m) × (5^3) = (5^5) => (5^(m+3)) = (5^5) Now, for same an equation having same bases, the exponents must also be equal => m + 3 = 5 => m = 5 - 3 => m = 2 Alternately, this can also be done by... (5^m) ÷ (5^(-3)) = (5^5) => (5^(m-(-3))) = (5^5) => (5^(m+3)) = (5^5) Now, again for same bases in an equation, we compare the exponents and get, m + 3 = 5 => m = 5 - 3 => m = 2
Answer

from above we get m+3 = 5

therfore m=2

Answer
When bases are equal we add powers in case of multiplication and subtract in case of division. So, 5^m+3= 5^5 m+3=5 m=2
Answer

value of m is 2 as in division if bases are same then power is gone to be subtracted.

Answer
5^{m-(-3)}=5^5 both hand sides bases are equal so power will also be equal. so, m+3=5 m=5-3=2
Answer

5^m/5^-3=5^5

​Therefore m+3 = 5 n m=2

Answer

5^{m-(-3)}=5^5

the bases are equal so powers can be equated 

m+3=5

m=5-3=2

Answer

What is the value of  a^m / a^-n ??  It will be  a^m * a^n .   You might very well be knowing that that the sign of the index or power or exponent changes from positive to negative OR from negative to positve,  when a number along with its power moves from denominator to numerator and vice versa.  

In the given problem, 5^-3 (denominator) when moved upwards becomes 5^3.  Since the other number in the numerator is also with base 5 and power m,  and since both the numbers are having the base i.e. 5, you can apply 

a^m * a^n = a^m+n     i.e. 5^m * 5^3 = 5^5   Now, bases are same, hence, powers can be added.

5^m+3 = 5^5 ,  Again, since the bases are same powers can be added. i.e. m+3 = 5  implies m = 2.

 

Good luck

Answer

Thre is a slight silly mistake in my previous answer.Please ignore it. I am attaching the final answer. 

Answer

Left side = 5^(m+3)

So m+3 =5 or m = 2

Answer

5^{m-(-3)}=5^5

both hand sides bases are equal so power will also be equal.

so,

m+3=5

m=5-3=2

Answer

Equating exponents, m+3=5

Then,m= 2.

Answer
5 ^m-(-3) = 5^5 , or, 5^m+3 =5^5 , comparing powers of both side we get m+3 = 5 ,hence, m= 5-3 = 2 ans.

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