The square root of 261 can be written as the square root of (9x29). Now the product rule for square roots tells us this is the same as square root of 9 multiplied by the square root of 29. This is 3xsquare root of 29. The square root of 29 can only be approximated.One approximation to square root of 261 is 16.1555.
To find the square root of any number, us the use the square root sign. The main thing that you are looking for when finding a square root, is two of the same numbers that multiply together to find the current solution. ---- EX 52=25 so, the square root of 25=5 (If in a more difficult math, its + or - 5) **They can also be more difficult such as the square root of 540=23.23790007724** _______________________________________________________________________ sqrt 540 does NOT equal 23.23790007724. If you square 23.23790007724, you get 539.9999999997907979660176.
If you take an equation such as Ax2+ Bx+c=0, you can complete the square and then use the square root property to solve it. That is how we derive the quadratic equation. For example, x2+2x-9=0 We write this as (x+1)2=10 bu completing the square then the square root property tell us that x+1 is PLUS OR MINUS Square root of 10
A square has all sides the same lenght. This gives us that the area, A, equals two of the sides multiplied together: A=s*s, or A=s2The area is given as 9 cm2.s = (sqrt)9s=3 cm or s = -3 cm.Since a length of a square can never be negative, the solution is the positive root of 9 cm2, which is 3 cm.
In order to solve this equation you will use the Pathagorean Theorem. [(A^2+B^2=C^2) "^2" being square root] Here are the steps to solve for C with A=36 and B=12; A^2+B^2=C^2Now let's solve for C... C=(square root of) A^2+B^2 Then we enter in our known values... C=(square root of) 36^2 + 12^2Next we square 36 and 12, giving us 1,296 and 144... C=(square root of) 1,296+144 Almost there! Now add the two numbers and find the square root using your scientific calculator. C=(square root of) 1,440 which is... C=37.94733 And there you have it. Your missing side is 37.95 (rounded). I hope you found this information helpful.
19 cm. Here's the math: The formula for the area of a perfect square is A = L2 where L is the length of one of its sides. Substituting our values gets us the algebraic formula for this problem: x2 = 361 Now we need to simplify. If we take the square root of both sides (√x2 = √361) we get: x = 19 which is our answer.
When a negative number is squared, the negative sign is essentially squared along with the number, resulting in a positive value. However, when taking the square root of a positive number, we are looking for the value that, when squared, gives us the original positive number. Since both a positive and negative number can square to the same positive value, the convention is to consider the principal (positive) square root by default. The negative square root is also a valid solution in many contexts, but for simplicity and consistency, the positive square root is typically chosen.
The square root of 261 can be written as the square root of (9x29). Now the product rule for square roots tells us this is the same as square root of 9 multiplied by the square root of 29. This is 3xsquare root of 29. The square root of 29 can only be approximated.One approximation to square root of 261 is 16.1555.
0.2 x 0.2 = 0.4
The square root of an answer is a number times itself to get that number so the square root of 4 is 2 the square root of 144 is 12 because 12 times itself gives us the answer of 144
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Almost all countries have issued square stamps. At some point or another you can find a square. The US has issued a large number of square stamps.
76 Area = 361 = (side length)^2. This tells us that the length of a side is 19. Perimeter = 4*(side length) = 4*19=76.
Square root of 53 is simlipfied in decimal form as √53 = 7.280. Square root of 53 cannot be expressed as a fraction in the form p/q which tells us that the square root of 53 is an irrational number.
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2.96444745 × 1030http://www.google.com/search?hl=en&rls=com.microsoft%3Aen-us&q=square+root+of+8787948690549078272461746987598275982643985732472398752984568
The answer can be found at http://office.microsoft.com/en-us/powerpoint/HA011327531033.aspx