Non Perfect Square Root निकले केवल 2 सेकंड में | Vedic Maths
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Vedic Maths Tricks are the
Vedic Maths Tricks are the best tricks to perform calculations like multiplication,addition,subtraction,division,square, square root, etc in no time.
Non Perfect Square Root Trick:
Suppose you have to find the value of √x
Now take two numbers(A and B) such that their sum or difference is equal to X, but make sure A is a perfect square.
(Smaller the value of B, more accurate will be the answer)
For example let's find the root of 250.
√250= √(256–6) [ 256 is square of 16]
Using the formula:
√(256–6) = √256- 6/2√256
=16–6/2×16 (√256=16)
=16–3/16
=16–0.1875
=15.8125
Now using calculator find the value of √250, it is
15.811383
Upto 2 decimal places it is exact
Let x be the number whose square root we want to compute (x is referred to as the radicand).
First, we find the perfect square closest to x. Let this number be y.
The square root of x is then computed to be x−−√=y√+x−y2∗y√
Note : This method provides finite precision, often to only two decimal places. Using the closest perfect square is the key to finding acceptable solutions.
Computing a) 66−−√ and b) 24−−√,
a) 64 is the closest perfect square.
66−−√=8+66−642∗8=8.125≈8.124038
b) 25 is the closest perfect square.
24−−√=5+24−252∗5=4.9≈4.898979
Hope You Like it!
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Credits:
Background Image: pngtree.com
Fair Use Copyright Disclaimer
This video is solely made for educational and learning purpose only. We do not claim rights over any media used by us, all the rights go to their respective owners.
Thank You...
Non Perfect Square Root Trick:
Suppose you have to find the value of √x
Now take two numbers(A and B) such that their sum or difference is equal to X, but make sure A is a perfect square.
(Smaller the value of B, more accurate will be the answer)
For example let's find the root of 250.
√250= √(256–6) [ 256 is square of 16]
Using the formula:
√(256–6) = √256- 6/2√256
=16–6/2×16 (√256=16)
=16–3/16
=16–0.1875
=15.8125
Now using calculator find the value of √250, it is
15.811383
Upto 2 decimal places it is exact
Let x be the number whose square root we want to compute (x is referred to as the radicand).
First, we find the perfect square closest to x. Let this number be y.
The square root of x is then computed to be x−−√=y√+x−y2∗y√
Note : This method provides finite precision, often to only two decimal places. Using the closest perfect square is the key to finding acceptable solutions.
Computing a) 66−−√ and b) 24−−√,
a) 64 is the closest perfect square.
66−−√=8+66−642∗8=8.125≈8.124038
b) 25 is the closest perfect square.
24−−√=5+24−252∗5=4.9≈4.898979
Hope You Like it!
Keywords: Non perfect square root, vedic maths, vedic maths tricks, vedic maths square root, vedic maths non perfect square root, square root vedic maths trick, vedic maths tricks for fast calculation, vedic maths full course, vedic maths fast calculation tricks, vedic maths short tricks, vedic mathematics, square root tricks, mental maths tricks, maths, maths trick, math tricks, maths tricks for fast calculations, fast calculation tricks, non perfect square root tricks, vedic maths non perfect square root, non perfect square root tricks
#vedicmaths #vedicmathstricksforfastcalculation #maths #mathstricks #vedicmathstricks #vedicmathtricks #nonperfectsquareroottrick #nonperfectsquareroot #vedicmathematics #mentalmath #vedicmathsfullcourse #vedicmathsshorttricks #squareroottricks #maths #mathtricks #tricks #trickymaths #mathematics #shortcuttricks #fastcalculationtricks
Credits:
Background Image: pngtree.com
Fair Use Copyright Disclaimer
This video is solely made for educational and learning purpose only. We do not claim rights over any media used by us, all the rights go to their respective owners.
Thank You...
2 سال پیش
در تاریخ 1401/09/19 منتشر شده
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