There are two ways to evaluate the square root of 864: using a calculator, and simplifying the root.
The first method is simplifying the root. While this doesn't give you an exact value, it reduces the number inside the root.
Find the prime factorization of 864:
Take any number that is repeated twice in the square root, and move it outside of the root:
The simplified form of √864 will be 12√6.
The second method is evaluating the root. Using a calculator, we can find the exact value of √864.
Plugged into a calculator and rounded to the nearest hundredths value, √864 is equal to 29.39. Because square roots can be negative or positive when evaluated, this means that √864 is equal to ±29.39.
Answer:
PR = 6.9
Step-by-step explanation:
From the diagram, the following were obtained:
Hypo = 10
Opp = PR
Sin0 = 44°
Sin0 = opp /Hypo
Sin44° = PR/10
Cross multiply
PR = 10 x Sin44°
PR = 6.9
Answer:
sin44 = PR÷PQ = 0.694÷1 × X÷10 = X = 6.94
log base four of x equals two.
Answer:
x = 16
Step-by-step explanation:
The equation is
Now, converting this logarithmic equation into exponential equation, we get
(Answer)
Alternate solution:
Given,
⇒
{Since, we know that }
⇒
{Since, is a property of logarithm}
Cancelling log from both sides we get,
⇒ x = 16 (Answer)
Answer:
Step-by-step explanation:
hey there,
< Here is what is given:
㏒
There's actually a lot of different ways you can remember this but the way I remember this is x is equal to 2nd to the power of last.
So 8 is the 2nd (since log is first), 4 is last (very last thing in the equation).
x = 8^4
You can use any of your own ways to remember this, but this is just my personal way. :) >
Hope this helped! Feel free to ask anything else.