Question
Simplify the expression
8501p4−1
Evaluate
p4×8501−1
Solution
8501p4−1
Show Solution

Find the roots
p1=−8501485013,p2=8501485013
Alternative Form
p1≈−0.104144,p2≈0.104144
Evaluate
p4×8501−1
To find the roots of the expression,set the expression equal to 0
p4×8501−1=0
Use the commutative property to reorder the terms
8501p4−1=0
Move the constant to the right-hand side and change its sign
8501p4=0+1
Removing 0 doesn't change the value,so remove it from the expression
8501p4=1
Divide both sides
85018501p4=85011
Divide the numbers
p4=85011
Take the root of both sides of the equation and remember to use both positive and negative roots
p=±485011
Simplify the expression
More Steps

Evaluate
485011
To take a root of a fraction,take the root of the numerator and denominator separately
4850141
Simplify the radical expression
485011
Multiply by the Conjugate
48501×485013485013
Multiply the numbers
More Steps

Evaluate
48501×485013
The product of roots with the same index is equal to the root of the product
48501×85013
Calculate the product
485014
Reduce the index of the radical and exponent with 4
8501
8501485013
p=±8501485013
Separate the equation into 2 possible cases
p=8501485013p=−8501485013
Solution
p1=−8501485013,p2=8501485013
Alternative Form
p1≈−0.104144,p2≈0.104144
Show Solution
