$sin(A+-B)=sinAcosB+-cosAsinB$
Therefore
$sin(alpha+beta)=sinalphacosbeta+cosalphasinbeta$
$sin(alpha-beta)=sinalphacosbeta-cosalphasinbeta$
$sin(alpha+beta)-sin(alpha-beta)=(sinalphacosbeta+cosalphasinbeta)-(sinalphacosbeta-cosalphasinbeta)$
$=cancel(sinalphacosbeta)+cosalphasinbeta-cancel(sinalphacosbeta)+cosalphasinbeta$
$=2cosalphasinbeta$
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