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$l=\frac{1}{2}c{\epsilon }_0{E}_0^2=\eta \times \left(\frac{P}{4\pi r^2}\right)$ Here $\eta$ is the efficiency

$E_0=\sqrt[]{\frac{\eta P}{2\pi r^{2}c{\epsilon }_0}}=\sqrt[]{\frac{1.25}{100}\times \frac{1000}{2\times 3.14\times 4\times 3\times 10^8\times 8.85\times 10^{-12}}}$

$\Rightarrow E_0=\sqrt[]{\frac{12.5}{8\times 3.14\times 3\times 8.85\times 10^{-4}}}=13.69Vm=136.9\times 10^{-1}V/m$

$f\left(x\right)=\left[x-1\right]cos\left(\frac{2x-}{2}\right)\pi$           

$Ifx=k,k\in I$

then f(x) = 0 as $cos\left(\frac{2k-1}{2}\right)\pi =0,\forall k\in I$  

LHL = $\underset{h\to 0}{Lt}\left[k-h-1\right]cos\left(\frac{2k-2h-1}{2}\right)\pi =\underset{h\to 0}{Lt}\left(k-2\right)cos\left(\frac{2k-1}{2}\right)\pi \to 0$  

$RHL=\underset{h\to 0}{Lt}\left[k+h-1\right]cos\left(\frac{2k+2h-1}{2}\right)\pi =\underset{h\to 0}{Lt}\left(k-1\right)cos\left(\frac{2k-1}{2}\right)\pi \to 0$        

$\therefore f\left(x\right)$ is continuous $\forall x\in R$  

Bv = B sin 60°

$B_v=2.5\times 10^{-4}\times \frac{\sqrt[]{3}}{2}$

$Emf=B_v\times v\times \mathcal{l}=2.5\times 10^{-4}\times \frac{\sqrt[]{3}}{2}\times 180\times \frac{5}{18}\times 1=108.25\times 10^{-3}volts$

The Quantum University alumni are working in Engineering (18%), followed by Education (14%) among others. The know the function-wise alumni placements, students can check out the pie chart below:

NOTE: The 'Others' category illustrates the combined data of diverse domains such as Media and Communication, Healthcare Services, Marketing, Community and Social Services, Finance, Research, Arts and Design, Administrative sectors.

DISCLAIMER: The statistics on alumni placements presented above were compiled from various online sources and hence, are indicative.

mg – N = ma

N = m (g – a) = 60 * (10 – 1.8) = 60 * 8.2 = 492 N

$f\left(x\right)=2x-1g:R-\left\{1\right\}\to R$        

$g\left(x\right)=\frac{x-1/2}{x-1}$           

$f\left\{g\left(x\right)\right\}=2\left(\frac{x-1/2}{x-1}\right)-1=\frac{2x-1-x+1}{x-1}=\frac{x}{x-1},x\ne 1$           

$y=\frac{x}{x-1}\Rightarrow x=\frac{y}{y-1}\therefore y\ne 1$           

One – one but not onto

U = 3PV + 4

$\Rightarrow n{C}_{v}T=3PV+4$

$\Rightarrow n\times \frac{fRT}{2}=3PV+4$

$\Rightarrow f=6+\frac{8}{PV}$

$\Rightarrow f>6\Rightarrow polyatomic$

As we know that Q = $\frac{\omega L}{R}$

$\Rightarrow \frac{Q\text{'}}{Q}=\frac{L\text{'}}{R\text{'}}\times \frac{R}{L}=\left(\frac{L\text{'}}{L}\right)\times \left(\frac{R}{R\text{'}}\right)=2\times 2\Rightarrow Q\text{'}=4Q=4\times 100=400$

$\lambda =\frac{c}{v}=\frac{Q^3}{W^2}=\frac{I^3{T}^3}{M^2{L}^4{T}^{-4}}\Rightarrow \left[\lambda \right]=\left[M^{-2}{L}^{-4}{T}^7{l}^3\right]$                                                                             

BC = CN = x = 75

$cot\theta =\frac{3h}{75}$

$tan\theta =\frac{h}{75}$            

$\frac{3h^2}{75\times 75}=1\Rightarrow h=\frac{75}{\sqrt[]{3}}=25\sqrt[]{3}$

$tan\alpha =\frac{v_{max}}{t_1}=a_1$

$tan\beta =\frac{v_{max}}{t_2}=a_2$

^{$\Rightarrow \frac{a_1}{a_2}=\frac{t_2}{t_1}\Rightarrow \frac{t_1}{t_2}=\frac{a_2}{a_1}$}

N = mg + F sin 60°

$f_{lim}=Fcos60°\Rightarrow \mu N=Fcos60°$

$\mu mg=F\left[cos60°-\mu sin60°\right]$

$F=\frac{\mu mg}{cos60°-\mu sin60°}=\frac{\frac{1}{3\sqrt[]{3}}\times \sqrt[]{3}\times 10}{\frac{1}{2}-\frac{1}{3\sqrt[]{3}}\times \frac{\sqrt[]{3}}{2}}=\frac{10/3}{\frac{1}{2}-\frac{1}{6}}=\frac{10/3}{1/3}=10N=3\times \left(\frac{10}{3}\right)N$

Considering the cheapest European countries to study in, Spain offers tuition fees as low as 150 euros a year for bachelor's and up to 3,500 euros (US$147.83 to US$3,449.25) for master's at public universities. The second the cheapest country to study in Europe is Italy, here there are various scholarships are offered. There are also full tuition fee waivers available. At University of Bologna, for international undergraduate students there is a full tuition fee waiver. Thus, these two universities are the cheapest countries to study in Europe.

$\underset{x\to 0}{lim}\frac{{\displaystyle \underset{0}{\overset{x^2}{\int }}\left(sin\sqrt[]{t}\right)dt}}{x^3}$     $\left(\frac{0}{0}\right)$  applying L’ Hospital rule

$=\underset{x\to 0}{lim}\frac{sin\left(\sqrt[]{x^2}\right).2x}{3x^2}$

$=\frac{2}{3},forx>0$

$a_x=\frac{F_x}{m}=\frac{20}{2}=10m/s^2$

$S_x=\frac{1}{2}{a}_x{t}^2=\frac{1}{2}\times 10\times 10^2$

$v=\omega \sqrt[]{A^2-x^2}\Rightarrow \frac{v^2}{A^2{\omega }^2}+\frac{x^2}{A^2}=1$ Path is ellipse.

Modulation Index $\left(\mu \right)=\frac{A_{max}-A_{min}}{A_{max}+A_{min}}=\frac{16-8}{16+8}=\frac{1}{3}=0.33=33\times 10^{-2}$

Yes, definitely studying in Europe for international students is a good option. Higher education holds great value, education quality is very good, tuition fees are affordable and so are the living costs. Plus there are a great number of options to study in European countries, good post study work options and longer stay back periods too. Thus, this is definitely a good option to study in Europe as an international student. Applicants can also travel across Europe on a single visa called the Schengen visa.