The number of complex numbers satisfying \(|z+2|+|z-2|\) \(=8\) and \(|z-1|+|z+1|=2\) is ....
The number of complex numbers satisfying \(|z+2|+|z-2|\) \(=8\) and \(|z-1|+|z+1|=2\) is 📲PW App Link - https://bit.ly/YTAI_PWAP 🌐PW Website - https://www.pw.live
Other Videos By PW Solutions
| 2024-05-12 | Let \(z_1 \neq z_2\) are two points in the argand plane. If \(a\left|z_1\right|=b\left|z_2\right.... |
| 2024-05-12 | In G.P. the first term \(\&\) common ratio are both \(\frac{1}{2}(\sqrt{3}+i)\), then the mo.... |
| 2024-05-12 | If \(z_1\) and \(z_2\) are two non-zero complex numbers such that \(\left|\frac{z_1}{z_2}\right|.... |
| 2024-05-12 | If \(z_1, z_2, z_3\) are 3 distinct complex numbers such that \(\frac{3}{\left|z_2-z_3\right|}=\.... |
| 2024-05-12 | Let \(z\) is complex number satisfying the equation \(z^2-(3+i) z+m+2 i=0\), where \(m \in R\). .... |
| 2024-05-12 | If \(z=x+i y\) satisfies amp \((z-1)=\operatorname{amp}(z+3)\) then the value of \((x-1): y\) is.... |
| 2024-05-12 | The set of values of \(a \in R\) for which \(x^2+i(a-1) x+5=0\) will have a pair of conjugate im.... |
| 2024-05-12 | If \(|z| \leq 4\), then the maximum value of \(|i z+3-4 i|\) is equal to .... |
| 2024-05-12 | If \(|z-i| \leq 2\) and \(z_0=5+3 i\) then the maximum value of \( |i z+z_0 |\) is .... |
| 2024-05-12 | If amp \(\left(z_1 z_2\right)=0\) and \(\left|z_1\right|=\left|z_2\right|=1\), then .... |
| 2024-05-12 | The number of complex numbers satisfying \(|z+2|+|z-2|\) \(=8\) and \(|z-1|+|z+1|=2\) is .... |
| 2024-05-12 | If \((1+i) z=(1-i) \overline{ z }\) then \(z\) is .... |
| 2024-05-12 | If \(z_1\) and \(\bar{z}_1\) represent adjacent vertices of a regular polygon of \(n\) sides wit.... |
| 2024-05-12 | If \(|z-i \operatorname{Re}(z)|=|z-\operatorname{lm}(z)|\), then .... |
| 2024-05-12 | The inequality \(|z-4|<|z-2|\) represents: .... |
| 2024-05-12 | The minimum value of \(|z-1+2 i|+|4 i-3-z|\) is .... |
| 2024-05-12 | The argument of the complex number \(\frac{13-5 i}{4-9 i}\) is .... |
| 2024-05-12 | If \(z\) and \(\omega\) are two non-zero complex numbers such that \(|z \omega|=1\) and \(\arg (.... |
| 2024-05-12 | Total number of complex numbers ' \(z\) ', satisfying \(\operatorname{Re}\left(z^2\right)=0,|z|=.... |
| 2024-05-12 | If \(a^2+b^2=1\), then \(\frac{1+b+i a}{1+b-i a}=\) .... |
| 2024-05-12 | Let \(z_1\) be a complex number with \(\left|z_1\right|=1\) and \(z_2\) be any complex number, t.... |
0