1003162201 Level: ALet f(x)=x−2. Identify which of the following statements is false.f(23)=49f(−0.125)=64f(14)=16f(10.5)=14
1003154402 Level: AFind the false statement about the function f(x)=3−(x+2)4.The function f is even.The function f has the maximum at x=−2.The function f is bounded above.The range of the function f is the interval (−∞;3].
1003154401 Level: AFind the true statement about the function f(x)=2−(x−1)3.The function f is an injective (one-to-one) function.The function f is increasing.The function f is odd.The function f has the maximum at x=1.
1103143503 Level: AThe graphs represent the parts of the functions f(x)=x4 and g(x)=x6. Identify which of the following statements is true.The solution set of the inequality x4≤x6 is (−∞;−1]∪[1;∞)∪{0}.The solution set of the inequality x4>x6 is (−1;1).The solution set of the equation x6=x4 is {0;1}.The solution set of the inequality x6≥x4 is (−∞;−1]∪[1;∞).
1103143502 Level: AThe graphs represent the parts of the functions f(x)=x3 and g(x)=x5. Identify which of the following inequalities has the solution set (−1;0)∪(1;∞).x3<x5x5≥x3x3>x5x3>−1
1103143501 Level: AThe graphs represent the parts of the functions f(x)=x3 and g(x)=x4. Identify which of the following statements is false.The solution set of the inequality x4>x3 is (1;∞).The solution set of the inequality x4>0 is (−∞;0)∪(0;∞).The solution set of the equation x3=x4 is {0;1}.The solution set of the inequality x3≥x4 is [0;1].
1103143403 Level: AThe graphs represent the parts of the functions f(x)=x3; g(x)=x4; h(x)=x5. Identify which of the following statements is false.(−13)5<(−13)3(12)5<(−12)4(−3)4>(3)3(14)3≥(−0.25)4
1103143402 Level: AThe graphs represent the parts of the functions f(x)=x3 and g(x)=x4. Identify which of the following statements is true.(−3)4>(2)4(−2)4<(−12)4(−14)4≥(0.3)4(−1)4<(1)4
1103143401 Level: AThe graphs represent the parts of the functions f(x)=x3 and g(x)=x4. Identify which of the following statements is false.(−12)3>(2)3(−2)3<(−12)3(13)3≥(0.3)3(−1)3≤(1)3
1003101101 Level: CFind the true statement about the function f(x)=|x3+1|.The function f has the minimum at x=−1.The function f has the minimum at x=0.The function f has the minimum at x=1.The function f has no minimum.