1003143203 Level: BWhich of the following statements is not true about the equation? log32=log3(3−log2x)The solution is an odd number.The solution is x=2.The solution is an even number.The solution is a prime number.
1003143202 Level: BWhat is the total count of all integer solutions of the all following equations? log12(log2x)=−1log5(log15x)=0−log13(log12x)=11230
1103162806 Level: CChoose the diagram which shows the number line with the correct solution of the given inequality depicted in blue. log13(2−x)<log13x+log133
1103162805 Level: CChoose the diagram which shows the number line with the correct solution set of the given inequality depicted in blue. 2log0.1(x−1)>log0.14
1003162804 Level: CFind the solution set of the following inequality. log16x2<12(−2;0)∪(0;2)(−∞;−2)∪(2;∞)(0;2)(2;∞)
1003162803 Level: CFind the solution set of the following inequality. log4(2x−1)≤0(12;1](−∞;1]{12}(−∞;12]
1003162802 Level: CFind the solution set of the following inequality. log12(x)≤1[12;∞)(−∞;12](0;12][1;∞)
1003162801 Level: CFind the solution set of the following inequality. log0.3(x)≥log0.33(0;3](−∞;3][3;∞)[0;3]
1003162704 Level: BWhich of the following statements about the given equation is true? log4(x−1)2=3−1log4(x−1)The solution set consists of two prime numbers.The solution set is {12;1}.The solution set is the empty set.The equation has exactly one solution.None of the above statements is true.