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Representing Linear Inequalities

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

$\ge$

$<$

$>$

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

$x\le5$

$x\le6$

$x\le7$

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 "not equal to" in a linear inequality?

$\ne$

$<$

$>$

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

$\ge$

$<$

$>$

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

True

False

Not identified

Which inequality represents "greater than or equal to"?

$\le$

$\ge$

$<$

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

Linear inequalities

Non- linear inequalities

None of these

which is not a linear inequality?

$ax^2+bx+c=0$

$5x-4>2x+3$

$5x-2>2x+5$

Which inequality represents "less than or equal to"?

$\le$

$\ge$

$<$

Questions

Time

Score

Representing Linear Inequalities

Which symbol represents "greater 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

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 "not equal to" in a linear inequality?

﻿≠\ne=﻿

﻿<<<﻿

﻿>>>﻿

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

﻿≥\ge≥﻿

﻿<<<﻿

﻿>>>﻿

﻿4x+7>54x+7>54x+7>5﻿ is an equation.

True

False

Not identified

Which inequality represents "greater than or equal to"?

﻿≤\le≤﻿

﻿≥\ge≥﻿

﻿<<<﻿

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

Linear inequalities

Non- linear inequalities

None of these

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

Which inequality represents "less than or equal to"?

﻿≤\le≤﻿

﻿≥\ge≥﻿

﻿﻿<<<﻿

Incorrect

Great!

$\ge$

$<$

$>$

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

$x\le5$

$x\le6$

$x\le7$

$\ne$

$<$

$>$

$\ge$

$<$

$>$

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

$\le$

$\ge$

$<$

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

$ax^2+bx+c=0$

$5x-4>2x+3$

$5x-2>2x+5$

$\le$

$\ge$

$<$