Matthew ... questions 1, 2 and 4

Question 1

Basically all the squares as they have all the properties of a rhombus

2 paris of parallel lines

all the lines are straight Properties of a rhombus

the lines are all of equal length

2 paris of parallel lines

all the lines are straight Properties of a square

the lines are all of equal length

All the angles inside are 90 degrees

so we can consider a square a rhombus since it has all the properties of it but we cannot say that a rhombus is a square as it lacks 1 property of a square.

Question 2

D ( answer )

A is true because a quadrilateral is a figure that has 4 sides.

B is true as you can see in the below diagrams

C is true as shown in the below diagram

Question 4

No I do not agree with the statement as though all squares are parallelograms but not all it cannot be the inverse as the parallelogram lacks 2 of the properties of a square

2 paris of parallel lines

all the lines are straight Properties of a square

the lines are all of equal length

All the angles inside are 90 degrees

2 paris of parallel lines

all the lines are straight Properties of a parallelogram