rationalize the denominator . 4/√5-2
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9
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Nown
4/(√5 - 2)
We multiply both the numerator and the denominator by conjugated irrational number (√5 + 2) to rationalise the denominator.
So, 4/(√5 - 2)
= {4 (√5 + 2)}/{(√5 - 2)(√5 + 2)}
= {4 (√5 + 2)}/(5 - 4)
= 4 (√5 + 2),
which is the required rationalised form.
#
Nown
4/(√5 - 2)
We multiply both the numerator and the denominator by conjugated irrational number (√5 + 2) to rationalise the denominator.
So, 4/(√5 - 2)
= {4 (√5 + 2)}/{(√5 - 2)(√5 + 2)}
= {4 (√5 + 2)}/(5 - 4)
= 4 (√5 + 2),
which is the required rationalised form.
#
Answered by
0
Answer:
20 + 4√2/23
Step-by-step explanation:
= 4/5 - √2
= 4/5 - √2 × 5 + √2/5 + √2
= 4(5 + √2)/(5 - √2)(5 + √2)
= 20 + 4√2/25 - 2
= 20 + 4√2/23
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