यदि x=1/√3+√2 तो 1/x का मान ज्ञात कीजिए
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Answer:Let a=x−−√+1x√.
Our aim to find ‘a’.
Now let’s take another variable ‘ b ’ to simplify our calculations:
b=a2
Now since , a=x−−√+1x√.
b=[x−−√+1x√]2
b=x+1x+2.
On simplifying first two terms of equation,We will have
b=x2+1x+2
on substituting the value of ‘x, where x equals
x=2+3–√
a = x−−√+1x√.
b=[4+3+(2∗2∗3√)]+12+3√+2
b=8+43√2+3√+2
b = 4∗(2+3√)2+3√+2
b=6
now since initially we assumed that b=a2
=>a=b√
a=6–√
That’s the required expression, i.e
x−−√+1x√=6–√,
if x=2+3–√.
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