Search results
Results from the WOW.Com Content Network
There is an algorithm to calculate the square root quite simple (the Babylonian algorithm). We want to calculate the square root of #81#, we first guess a possible value. For example we know that #10*10=100# and #7*7=49#, then we can imagine that the square root of #81# is between #7# and #10#, we can imagine for example #8.3#.
9 To find the square root of 81, or sqrt81, we have two find one number, that when multiplying itself, equals to 81. That number is 9 -> (9 * 9 = 81) Therefore sqrt81 = 9.
See below: Let's say we have sqrtn This is irrational if n is a prime number, or has no perfect square factors. When we simplify radicals, we try to factor out perfect squares. For example, if we had sqrt(54) We know that 9 is a perfect square, so we can rewrite this as sqrt9*sqrt6 =>3sqrt6 We know that 6 is the same as 3*2, but neither of those numbers are perfect squares, so we can't ...
Just simplify the radicals. sqrt25=5 sqrt81=9 sqrt25/sqrt81=5/9
The answer is: x = 9/5 You first move the -81 to the other side of the "equal" sign, it'll become positive instead of negative. 25x^2 = 81 We then get the square root of both sides of the equation. sqrt(25x^2) = sqrt81 The square roots are: 25 = 5 xx 5 x^2 = x xx x 81 = 9 xx 9 Applying this to our equation makes it like this. 5x = 9 We divide both sides by 5 (5x)/5 = 9/5 This cancels both 5 on ...
#sqrt (81/16)# We simplify #81# and #16# by prime factorisation (expressing a number as a product of its prime factors).
Guess what the square root of the irrational number is. For example, if your irrational number is 2, you might guess 1.2. Divide the initial irrational number by the guessed number.
3/4=0.75 If you have a multiplication or division inside a square root you can separate them. sqrt(81/144 ...
The 4th root is easy to find if you remember it is the square root of a square root. 81 and 16 are both ...
sqrt6561=81 To find square root of 6561, we should first factorize it. From divisibility rules, it is apparent that it is divisible by 3 and dividing by 3, we get 2187, which is again divisible by 3 and dividing by 3, we get 729. 729 is clearly again divisible by 3. Dividing by 3, we get 243, which is again divisible by 3 and dividing it by 3 we get 81, which is clearly 3xx3xx3xx3. Hence, 6561 ...