if √35 is 5.9160 then value of √7+√5/√7-√5
Answers
Answer:
The square root of 35 is a number whose square gives the original number. By trial and error method, we can see that, there does not exist any integer whose square is 35.
The value of √35 is 5.91607978309961...
To check this answer, find (5.91607978309961)2 and we can see that we get 34.999... which is very close to 35.
Is the Square Root of 35 Rational or Irrational?
A rational number is a number which can either be:
either terminating
or non-terminating and has a repeating pattern in its decimal part.
In the previous section, we saw that: √35 = 5.91607978309961...
Clearly, this is non-terminating and the decimal part has no repeating pattern. So it is NOT a rational number. Thus, √35 is an irrational number.
Answer:
7+3√5 3+√5 7-3√5 3-√5 - (7+3√5) (3-√5) — (7 — 3√5) (3 – (3+√5) (3-√5) 6+2√5-6+2√5 3² - (√5)2 By using (a + b)(a - b) = a² - b²