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MATHEMATICS
PRESENTATION
In the tapestry of mathematical equations, certain challenges stand out for
their intricate complexity. One such puzzle is the equation 𝑥^(𝑥^7) =
(3125)^(1/7). This equation, with its nested exponents and roots, presents a
formidable task. However, within its labyrinth lies a solution waiting to be
unraveled.
OUR
QUESTION
At its core, our equation embodies a
profound interplay of exponentiation
and roots. On the left side, we have 𝑥
raised to the power of 𝑥 to the power of 7,
while on the right side, we have the
seventh root of 3125. Our objective is to
find the value of 𝑥 that satisfies this
equation.
POWER 7
REMOVE
Multiplying Both Sides
With Power 7
Cancle The Power 7
From Power 1/7
REARRANGE
POWERS
POWER
Left Side OF The Equation Rearrange
The Powers.
Right Side Of the Equation 3125 Will
Come Out From The Root.
CONVERT
Convert 3125 Into Power Of 5
3125 Now Can Be Written As 5^5
ALGEBRA
RULE
WE GET
If Both Sides Of Equations Having
Same Value Of base As SAme As
Power Have.
Then Both Sides Of Power Or Both
Sides Bases Can Be Taken Equal.
NEXT VALUE
After Applying Algebra Rule
Get The Value As x^7 = 5
REMOVE
POWER 7
ANSWER
Multiply Power 1/7 On Both Sides Of
Equation.
Cancled Out The Power 7 For X.
GET THE
In The Last Step
Get The Required Answer.
CONTACTS
OUR
Feel Free Contact Us
aeducate1@yahoo.com
@a.maths1 @a.maths1
@a.maths8031
THANK YOU
FOR MAKING A RELATION WITH US
STAY CONNECTED
https:a-maths1.blogspot.com

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How To Solve A Multi Exponent Question

  • 1. MATHEMATICS PRESENTATION In the tapestry of mathematical equations, certain challenges stand out for their intricate complexity. One such puzzle is the equation 𝑥^(𝑥^7) = (3125)^(1/7). This equation, with its nested exponents and roots, presents a formidable task. However, within its labyrinth lies a solution waiting to be unraveled.
  • 2. OUR QUESTION At its core, our equation embodies a profound interplay of exponentiation and roots. On the left side, we have 𝑥 raised to the power of 𝑥 to the power of 7, while on the right side, we have the seventh root of 3125. Our objective is to find the value of 𝑥 that satisfies this equation.
  • 3. POWER 7 REMOVE Multiplying Both Sides With Power 7 Cancle The Power 7 From Power 1/7
  • 4. REARRANGE POWERS POWER Left Side OF The Equation Rearrange The Powers. Right Side Of the Equation 3125 Will Come Out From The Root. CONVERT Convert 3125 Into Power Of 5 3125 Now Can Be Written As 5^5
  • 5. ALGEBRA RULE WE GET If Both Sides Of Equations Having Same Value Of base As SAme As Power Have. Then Both Sides Of Power Or Both Sides Bases Can Be Taken Equal. NEXT VALUE After Applying Algebra Rule Get The Value As x^7 = 5
  • 6. REMOVE POWER 7 ANSWER Multiply Power 1/7 On Both Sides Of Equation. Cancled Out The Power 7 For X. GET THE In The Last Step Get The Required Answer.
  • 7. CONTACTS OUR Feel Free Contact Us aeducate1@yahoo.com @a.maths1 @a.maths1 @a.maths8031
  • 8. THANK YOU FOR MAKING A RELATION WITH US STAY CONNECTED https:a-maths1.blogspot.com