(Solved): =BAcos() = the magnetic flux, the unit of measure is the Weber, Wb, which is equivalent to 1 ...

$?=BA\cos (?)$ $?=$ the magnetic flux, the unit of measure is the Weber, Wb, which is equivalent to $1\mathrm{T}?{\mathrm{m}}^2$ $B=$ the magnetic field $A=$ the area of the magnetic field $?=$ the angle the magnetic field deviates from normal (perpendicular) To further understand how to calculate the magnetic flux, let's consider a conducting circular loop with a radius of $0.200\mathrm{m}$ and a uniform magnetic field of $0.660\mathrm{T}$. Calculate the area of the loop (in ${\mathrm{m}}^2$ ) and provide your answer below. $m^2$ Our loop is placed such that the magnetic field lines are perpendicular to the plane of the loop. This means that the magnetic flux through the loop is at its maximum value. Since $?=0^{?}$, then $?=BA$. What is the magnetic flux (in Wb) through the loop? Wb