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Representing Linear Inequalities

Equal numbers can be added to or subtracted from both the sides of the inequality without changing the sign of inequality, is the rule of :

Linear inequalities

Non- linear inequalities

None of these

Which symbol represents "greater than" in a linear inequality?

$\ge$

$<$

$>$

Which symbol represents "not equal to" in a linear inequality?

$\ne$

$<$

$>$

which is not a linear inequality?

$ax^2+bx+c=0$

$5x-4>2x+3$

$5x-2>2x+5$

This statement $5x-4>2x+3$ epresents the…

Linear inequalities

Non- linear inequalities

None of these

Which inequality represents "greater than or equal to"?

$\le$

$\ge$

$<$

Which inequality represents "less than or equal to"?

$\le$

$\ge$

$<$

Which symbol represents "less than" in a linear inequality?

$\ge$

$<$

$>$

what is the solution of this equation $2x-3\le9$

$x\le5$

$x\le6$

$x\le7$

$4x+7>5$ is an equation.

True

False

Not identified

Questions

Time

Score

Representing Linear Inequalities

Equal numbers can be added to or subtracted from both the sides of the inequality without changing the sign of inequality, is the rule of :

Linear inequalities

Non- linear inequalities

None of these

Which symbol represents "greater than" in a linear inequality?

﻿≥\ge≥﻿

﻿<<<﻿

﻿>>>﻿

Which symbol represents "not equal to" in a linear inequality?

﻿≠\ne=﻿

﻿<<<﻿

﻿>>>﻿

which is not a linear inequality?

﻿ax2+bx+c=0ax^2+bx+c=0ax2+bx+c=0﻿

﻿5x−4>2x+35x-4>2x+35x−4>2x+3﻿

﻿5x−2>2x+55x-2>2x+55x−2>2x+5﻿

This statement ﻿5x−4>2x+35x-4>2x+35x−4>2x+3﻿ epresents the…

Linear inequalities

Non- linear inequalities

None of these

Which inequality represents "greater than or equal to"?

﻿≤\le≤﻿

﻿≥\ge≥﻿

﻿<<<﻿

Which inequality represents "less than or equal to"?

﻿≤\le≤﻿

﻿≥\ge≥﻿

﻿﻿<<<﻿

Which symbol represents "less than" in a linear inequality?

﻿≥\ge≥﻿

﻿<<<﻿

﻿>>>﻿

what is the solution of this equation ﻿2x−3≤92x-3\le92x−3≤9﻿

﻿x≤5x\le5x≤5﻿

﻿x≤6x\le6x≤6﻿

﻿x≤7x\le7x≤7﻿

﻿4x+7>54x+7>54x+7>5﻿ is an equation.

True

False

Not identified

Incorrect

Great!

$\ge$

$<$

$>$

$\ne$

$<$

$>$

$ax^2+bx+c=0$

$5x-4>2x+3$

$5x-2>2x+5$

This statement $5x-4>2x+3$ epresents the…

$\le$

$\ge$

$<$

$\le$

$\ge$

$<$

$\ge$

$<$

$>$

what is the solution of this equation $2x-3\le9$

$x\le5$

$x\le6$

$x\le7$

$4x+7>5$ is an equation.