All Common Core: 5th Grade Math Resources
Example Questions
Example Question #1961 : Common Core Math: Grade 5
Starting at the coordinate point shown below, if you move down and to the right
, what is your new point?
The starting point is at . When we move up or down we are moving along the
-axis. When we move to the right or left we are moving along the
-axis.
Moving up the -axis and moving right on the
-axis means addition.
Moving down the -axis and moving left on the
axis means subtraction.
Because we are moving down , we can subtract
from our
coordinate point and because we are moving to the right
we can add
to our
coordinate point.
Example Question #21 : Graph And Interpret Points On A Coordinate Plane: Ccss.Math.Content.5.G.A.2
Starting at the coordinate point shown below, if you move up and to the right
, what is your new point?
The starting point is at . When we move up or down we are moving along the
-axis. When we move to the right or left we are moving along the
-axis.
Moving up the -axis and moving right on the
-axis means addition.
Moving down the -axis and moving left on the
axis means subtraction.
Because we are moving up , we can add
to our
coordinate point and because we are moving to the right
we can add
to our
coordinate point.
Example Question #22 : Graph And Interpret Points On A Coordinate Plane: Ccss.Math.Content.5.G.A.2
Starting at the coordinate point shown below, if you move up and to the right
, what is your new point?
The starting point is at . When we move up or down we are moving along the
-axis. When we move to the right or left we are moving along the
-axis.
Moving up the -axis and moving right on the
-axis means addition.
Moving down the -axis and moving left on the
axis means subtraction.
Because we are moving up , we can add
to our
coordinate point and because we are moving to the right
we can add
to our
coordinate point.
Example Question #23 : Graph And Interpret Points On A Coordinate Plane: Ccss.Math.Content.5.G.A.2
Starting at the coordinate point shown below, if you move up and to the right
, what is your new point?
The starting point is at . When we move up or down we are moving along the
-axis. When we move to the right or left we are moving along the
-axis.
Moving up the -axis and moving right on the
-axis means addition.
Moving down the -axis and moving left on the
axis means subtraction.
Because we are moving up , we can add
to our
coordinate point and because we are moving to the right
we can add
to our
coordinate point.
Example Question #24 : Graph And Interpret Points On A Coordinate Plane: Ccss.Math.Content.5.G.A.2
Starting at the coordinate point shown below, if you move up and to the right
, what is your new point?
The starting point is at . When we move up or down we are moving along the
-axis. When we move to the right or left we are moving along the
-axis.
Moving up the -axis and moving right on the
-axis means addition.
Moving down the -axis and moving left on the
axis means subtraction.
Because we are moving up , we can add
from our
coordinate point and because we are moving to the right
we can add
to our
coordinate point.
Example Question #2 : How To Find The Area Of A Parallelogram
Which of the following shapes is NOT a quadrilateral?
Kite
Square
Rhombus
Triangle
Rectangle
Triangle
A quadrilateral is any two-dimensional shape with sides. The only shape listed that does not have
sides is a triangle.
Example Question #3 : How To Find The Area Of A Parallelogram
What is the main difference between a square and a rectangle?
The sum of their angles
Their side lengths
Their angle measurments
Their color
The number of sides they each have
Their side lengths
The only difference between a rectangle and a square is their side lengths. A square has to have equal side lengths, but the opposite side lengths of a rectangle only have to be equal.
Example Question #1 : Understand Categories And Subcategories Of Two Dimensional Figures: Ccss.Math.Content.5.G.B.3
What two shapes can a square be classified as?
Rhombus and Triangle
Rectangle and Rhombus
Trapezoid and Rhombus
Trapezoid and Triangle
Rectangle and Triangle
Rectangle and Rhombus
A square can also be a rectangle and a rhombus because a rectangle has to have at least sets of equal side lengths and a rhombus has to have
equal side lengths, like a square, and at least
sets of equal angles.
Example Question #1 : How To Find The Area Of A Parallelogram
What is the main difference between a triangle and a rectangle?
The number of sides
The color
The area
The length of the sides
The volume
The number of sides
Out of the choices given, the only characteristic used to describe shapes is the number of sides. A triangle has sides and a rectangle has
sides.
Example Question #2 : How To Find The Area Of A Parallelogram
Which two shapes have to have right angles?
Square and Parallelogram
Rectangle and Rhombus
Square and Rectangle
Rectangle and Parallelogram
Square and Rhombus
Square and Rectangle
By definition, the only two quadrilaterals that have to have right angles, are the square and the rectangle.
All Common Core: 5th Grade Math Resources
