Answer:
One of the hardest math problems ever.
Step-by-step explanation:
In mathematics, the Riemann hypothesis is a conjecture that the Riemann zeta function has its zeros only at the negative even integers and complex numbers with real part. Many consider it to be the most important unsolved problem in pure mathematics.
4.754,4.752,5.19,5.75<<<<<<<<<<<<<<<<<<<<
Answer:
√3/3
Step-by-step explanation:
Multiply the numerator and denominator by the conjugate.
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Step 1: Multiply numerator and denominator by a radical that will get rid of the radical in the denominator.
If the radical in the denominator is a square root, then you multiply by a square root that will give you a perfect square under the radical when multiplied by the denominator. If the radical in the denominator is a cube root, then you multiply by a cube root that will give you a perfect cube under the radical when multiplied by the denominator and so forth...
Note that the phrase "perfect square" means that you can take the square root of it. Just as "perfect cube" means we can take the cube root of the number, and so forth.
Keep in mind that as long as you multiply the numerator and denominator by the exact same thing, the fractions will be equivalent.
Step 2: Make sure all radicals are simplified.
Some radicals will already be in a simplified form, but make sure you simplify the ones that are not. If you need a review on this, go to Tutorial 39: Simplifying Radical Expressions.
Step 3: Simplify the fraction if needed.
Be careful. You cannot cancel out a factor that is on the outside of a radical with one that is on the inside of the radical. In order to cancel out common factors, they have to be both inside the same radical or be both outside the radical.
The answer for the problems are below in the picture let me know if that makes sense.
Answer:
B
Step-by-step explanation:
x^0 y^-3
-----------------
x^2 y^-1
When dividing powers with the same base, we subtract
x^(0-2) y^(-3--1)
x^-2 y^(-3+1)
x^-2 y^-2
When they have a negative power a^-b = 1/a^b
1
-------------
x^2 y^2
