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What 2 consecutive integers does the square root of 53 lie?
The square root of 53 lies between the consecutive integers 7 and 8. This is because (7^2 = 49) and (8^2 = 64), so (49 < 53 < 64). Therefore, (\sqrt{53}) is greater than 7 but less than 8.
How many prime numbers lie between 50 and 60?
Only two prime numbers lie between 50 and 60. They are 53 and 59.
What is the smallest number which 42000 must be multiplied for the result to be a square number?
Let's call this number b 42000 = 24 x 3 x 53 x 7 We have 42000 x b = a2 and a is an integer Then a = sqrt(42000 x b) = sqrt(b) x sqrt(24 x 3 x 53 x 7) sqrt(24 x 3 x 53 x 7) = 22 x sqrt(3) x 5 x sqrt(5) x sqrt(7) For a to be an integer sqrt(b) must be sqrt(3) x sqrt(5) x sqrt(7) at least Thus b = 105
What square roots lie between 5 and 6?
Counting only integer square roots, since sqrt(5) is equal to ±25 and sqrt(6) is equal to ±36, the square roots of the integers between 25 and 36, and between -36 and -25, are between 5 and 6 inclusive.
What is a real number between sqrt(13) and sqrt(14)?
A real number between (\sqrt{13}) and (\sqrt{14}) is (\sqrt{13.5}). This value lies between the two square roots, as (\sqrt{13} \approx 3.60555) and (\sqrt{14} \approx 3.74166). Thus, (\sqrt{13.5} \approx 3.67423) fits within that range.
What 2 consecutive integers does the square root of 53 lie?
The square root of 53 lies between the consecutive integers 7 and 8. This is because (7^2 = 49) and (8^2 = 64), so (49 < 53 < 64). Therefore, (\sqrt{53}) is greater than 7 but less than 8.
What are two consecutive whole numbers that lie between the square root of 175?
There are many. One example is -sqrt(175) < -3 < -2 < +sqrt(175)
What are two consecutive whole numbers that between which lies the square root of 124?
0 and 1 are consecutive whole numbers that lie between -sqrt(124) and +sqrt(124).
How many prime numbers lie between 50 and 60?
Only two prime numbers lie between 50 and 60. They are 53 and 59.
What two numbers lie between the square root of 75?
The square root of 75 lies between 8 and 9.
Which two whole numbers does the root number13 lie between?
sqrt(13) = 3.6... so it lies between 3 and 4.
Which is greater 20pi 4sqrt(53)?
20*pi is significantly larger than 4*sqrt(53).
What is the smallest number which 42000 must be multiplied for the result to be a square number?
Let's call this number b 42000 = 24 x 3 x 53 x 7 We have 42000 x b = a2 and a is an integer Then a = sqrt(42000 x b) = sqrt(b) x sqrt(24 x 3 x 53 x 7) sqrt(24 x 3 x 53 x 7) = 22 x sqrt(3) x 5 x sqrt(5) x sqrt(7) For a to be an integer sqrt(b) must be sqrt(3) x sqrt(5) x sqrt(7) at least Thus b = 105
What square roots lie between 5 and 6?
Counting only integer square roots, since sqrt(5) is equal to ±25 and sqrt(6) is equal to ±36, the square roots of the integers between 25 and 36, and between -36 and -25, are between 5 and 6 inclusive.
What are the whole numbers that the square root of 128.3 lie between?
121 < 128.3 < 144So -12 < negative sqrt(128.3) < -11and11 < sqrt(128.3) < 12121 < 128.3 < 144So -12 < negative sqrt(128.3) < -11and11 < sqrt(128.3) < 12121 < 128.3 < 144So -12 < negative sqrt(128.3) < -11and11 < sqrt(128.3) < 12121 < 128.3 < 144So -12 < negative sqrt(128.3) < -11and11 < sqrt(128.3) < 12
What is a real number between sqrt(13) and sqrt(14)?
A real number between (\sqrt{13}) and (\sqrt{14}) is (\sqrt{13.5}). This value lies between the two square roots, as (\sqrt{13} \approx 3.60555) and (\sqrt{14} \approx 3.74166). Thus, (\sqrt{13.5} \approx 3.67423) fits within that range.
What is sin of feta if feta is in standard position and 2-7 is on the terminal side?
To find the sine of the angle ( \theta ) (feta) in standard position with the point (2, -7) on its terminal side, we first determine the length of the radius (r) using the Pythagorean theorem: ( r = \sqrt{x^2 + y^2} = \sqrt{2^2 + (-7)^2} = \sqrt{4 + 49} = \sqrt{53} ). The sine of the angle is given by the ratio of the y-coordinate to the radius: ( \sin(\theta) = \frac{y}{r} = \frac{-7}{\sqrt{53}} ). Thus, ( \sin(\theta) = -\frac{7}{\sqrt{53}} ).
