2010016403 Level: BIdentify the function shown in the graph.f(x)=cos2xf(x)=−cos2xf(x)=sin2xf(x)=−sin2x
2010016405 Level: BIn the following list identify a true statement about the function f(x)=cosx, where x∈[−π2;π2].The function f is neither increasing nor decreasing.The function f is decreasing.The function f is increasing.The function f is increasing and decreasing.
2010016406 Level: BIn the following list identify a true statement about the function f(x)=sinx on the interval I=(−π2;π2).The function f does not have a minimum or maximum on I.The function f has a unique minimum and no maximum on I.The function f has a unique maximum and no minimum on I.The function f has a unique maximum and a unique minimum on I.
2010016407 Level: BIdentify the transformation which transforms the graph of the function g(x)=cos(2x) to the graph of the function f(x)=cos(2x−1).Shift of graph of g by 12 of a unit to the right.Shift of graph of g by 12 of a unit to the left.Shift of graph of g by 1 unit to the left.Shift of graph of g by 1 unit to the right.
2010016408 Level: BConsider the function f(x)=cotgx with domain restricted to the interval (0;π). In the following list identify the function with domain (0;π2).f(2⋅x)f(x+2)f(x−2)f(x2)
2010016802 Level: BChoose the true statement:sin240∘<sin120∘cos50∘<cos130∘sin300∘<sin270∘cos330∘<cos150∘
2010016803 Level: BThe value of cos(−28π3) is the same as the value ofcos4π3.cosπ3.cos(−7π3).cos5π3.
2010016804 Level: BHow many x-intercepts has the graph of the function f(x)=sin2x on the interval [−π;2π]?7586