Advertisements
Advertisements
Question
Write the conjugates of the following complex numbers: `-sqrt(5) - sqrt(7) "i"`
Solution
Conjugate of `(-sqrt(5) - sqrt(7) "i") "is" (-sqrt(5) + sqrt(7) "i")`
APPEARS IN
RELATED QUESTIONS
Write the conjugates of the following complex numbers: 3 – i
Write the conjugates of the following complex number:
`-sqrt(-5)`
Write the conjugates of the following complex numbers: 5i
Write the conjugates of the following complex numbers: `sqrt(5) - "i"`
Express the following in the form of a + ib, a, b ∈ R, i = `sqrt(-1)`. State the values of a and b: `((2 + "i"))/((3 - "i")(1 + 2"i"))`
Express the following in the form of a + ib, a, b ∈ R, i = `sqrt(-1)`. State the values of a and b: `(3 + 2"i")/(2 - 5"i") + (3 - 2"i")/(2 + 5"i")`
Express the following in the form of a + ib, a, b ∈ R, i = `sqrt(-1)`. State the values of a and b: `(4"i"^8 - 3"i"^9 + 3)/(3"i"^11 - 4"i"^10 - 2)`
Show that `(-1 + sqrt(3)"i")^3` is a real number.
Find the value of 1 + i2 + i4 + i6 + i8 + ... + i20.
Show that `(-1 + sqrt(3) i)^3` is a real number.
Show that `(−1 + sqrt3 i)^3` is a real number.
Simplify the following and express in the form a + ib.
`(3i^5 + 2i^7 + i^9)/(i^6 + 2i^8 + 3i^18)`
Show that `(−1+ sqrt3 i)^3` is a real number.
Show that `(−1+ sqrt3 i)^3` is a real number.
Show that `(−1 + sqrt(3) i)^3` is a real number.
Show that `(-1 + sqrt3"i")^3` is a real number.
Show that `(-1 + sqrt3i)^3` is a real number.