9000010601 Level: BIdentify a function which has a domain [−3;1].y=−x2−2x+3y=−x2+2x−3y=x2+2x−3y=x2−2x+3y=x+3x+1y=x−1x+3
9000010603 Level: BIdentify a function which has a domain (−∞;−32].y=−2x−3y=3x+2y=−2−3xy=x+32y=x2−3xy=13x+2
9000010609 Level: CIdentify a function which is a possible inverse to the function graphed in the picture.y=x−1, x∈(0;∞)y=x, x∈(0;∞)y=−x, x∈(0;∞)y=−x−1, x∈(0;∞)y=x2, x∈(0;∞)y=−x2, x∈(0;∞)
9000010610 Level: CIdentify a function which is a possible inverse to the function graphed in the picture.y=x2, x∈(−∞;0]y=x−2, x∈(−∞;0]y=−x2, x∈[0;∞)y=x12, x∈[0;∞)y=−x12, x∈[0;∞)y=−2x, x∈(−∞;0]
9000010608 Level: CIdentify a function which is a possible inverse to the function graphed in the picture.y=x3, x∈(−∞;∞)y=x−3, x∈(−2;2)y=x13, x∈(0;∞)y=−x13, x∈(−∞;∞)y=8x, x∈(−∞;∞)y=−4x, x∈(−∞;∞)
9000010604 Level: BIdentify a function which has a domain [−3;5).y=x+35−xy=(x−3)(x+5)y=x−5x+3y=(x−5)(x+3)y=logx+5x−3y=logx+3x−5
9000010602 Level: BIdentify a function which has a domain (−∞;−2)∪(2;∞).y=1x2−4y=1x2−4y=x2+4y=x2−2y=x2−4y=1x2−2
9000004805 Level: BIn the following list identify a function which is not an odd function.y=x+3y=x5y=3xy=x