MCQ 11 MarkIf $2 x+7<3$ and $x \geq-4, x \in I$, then the sum of all the integers satisfying both the inequations is:✓-7B-9C-6D-1AnswerCorrect option: A. -7AView full question & answer→
MCQ 21 MarkIf $-8<2 x+3, x \in I$ and $2 x+3<11, x \in I$, then least integer satisfying both the inequations is:A-6B5✓-5D-4AnswerCorrect option: C. -5CView full question & answer→
MCQ 31 MarkIf $2 \geq y \geq-3, y \in I$ and $4>z \geq-8, z \in I$, then, the least value of $y z$ is:✓-16B16C-9D$0$AnswerCorrect option: A. -16AView full question & answer→
MCQ 41 Mark$x$ is an integer such that $-8 \leq x<4$, and $y$ is an integer such that $-3 \leq y \leq 2$. The greatest value of $(x+y)$ is:A$0$✓5C-5D-11AnswerCorrect option: B. 5BView full question & answer→
MCQ 51 MarkThe largest integer $m$ such that $5 m<23$ is:A2B3✓4D5AnswerCorrect option: C. 4CView full question & answer→
MCQ 61 MarkThe two integer values of $x$ which satisfy the three conditions $2 x+6 \geq 0, x \neq-2$, $x<0$ are:A$x=-3, x=1$B$x=-1, x=2$C$x=1, x=3$✓$x=-3, x=-1$AnswerCorrect option: D. $x=-3, x=-1$DView full question & answer→
MCQ 71 MarkThe least positive integer value of $x$ for which $3-x<4$ is:✓1B$0$C-1DnoneAnswerCorrect option: A. 1AView full question & answer→