Question

# In the unit Square, find the distance from E to in terms of a and b the length of , respectively

Hint:

## The correct answer is:

### in the question we are asked to find the distance from E to AD in terms of a and b

Therefore the correct option is choice 1

### Related Questions to study

### ABCD is a Parallelogram, If DC=16cm, AE = 8 cm and CF = 10 cm, Find AD

Here we used the concept of parallelogram and identified some concepts of corresponding attitudes. A parallelogram is a two-dimensional flat shape with four angles. The internal angles on either side are equal. So the dimension of AD is 12.8 cm.

### ABCD is a Parallelogram, If DC=16cm, AE = 8 cm and CF = 10 cm, Find AD

Here we used the concept of parallelogram and identified some concepts of corresponding attitudes. A parallelogram is a two-dimensional flat shape with four angles. The internal angles on either side are equal. So the dimension of AD is 12.8 cm.

### Two Rectangles ABCD and DBEF are as shown in the figure. The area of Rectangle DBEF is

So here we used the concept of rectangle and triangle, and we understood the relation between them to solve this question. The total of the triangles' individual areas makes up the rectangle's surface area.So the area of rectangle DBEF is 12 cm^{2}.

### Two Rectangles ABCD and DBEF are as shown in the figure. The area of Rectangle DBEF is

So here we used the concept of rectangle and triangle, and we understood the relation between them to solve this question. The total of the triangles' individual areas makes up the rectangle's surface area.So the area of rectangle DBEF is 12 cm^{2}.

### In the given figure, ABCD is a Cyclic Quadrilateral and then

### In the given figure, ABCD is a Cyclic Quadrilateral and then

### In the figure below If , and then which of the following is correct ?

### In the figure below If , and then which of the following is correct ?

### If ABCD is a square, MDC is an Equilateral Triangle. Find the value of x

So here we were given a square PQRS and in that an equilateral triangle STR is present. We used the concept of equilateral triangle to solve the answer. So the angle x is equal to 105 degrees.

### If ABCD is a square, MDC is an Equilateral Triangle. Find the value of x

So here we were given a square PQRS and in that an equilateral triangle STR is present. We used the concept of equilateral triangle to solve the answer. So the angle x is equal to 105 degrees.

### If PQRS is a Square and STR is an Equilateral Triangle. Find the value of a

So here we were given a square PQRS and in that an equilateral triangle STR is present. We used the concept of equilateral triangle to solve the answer. So the angle a is equal to 75 degrees.

### If PQRS is a Square and STR is an Equilateral Triangle. Find the value of a

So here we were given a square PQRS and in that an equilateral triangle STR is present. We used the concept of equilateral triangle to solve the answer. So the angle a is equal to 75 degrees.

### In a Trapezium ABCD, as shown, and then length of AB is

### In a Trapezium ABCD, as shown, and then length of AB is

### In the following diagram, the bisectors of interior angles of the Parallelogram PQRS enclose a Quadrilateral ABCD. Then find angle A.

### In the following diagram, the bisectors of interior angles of the Parallelogram PQRS enclose a Quadrilateral ABCD. Then find angle A.

### In a Rhombus PQRS; if ?

### In a Rhombus PQRS; if ?

### In an Isosceles Trapezium PQRS, then find the length of PR.

### In an Isosceles Trapezium PQRS, then find the length of PR.

### ABCD is a square then find 'a’ in the given figure

### ABCD is a square then find 'a’ in the given figure

### What is the value of 'a’?

### What is the value of 'a’?

### Find the value of ' ' x in the following figure

### Find the value of ' ' x in the following figure

### In DABC, if AD is bisector and DE bisects find

Therefore, is 85.

### In DABC, if AD is bisector and DE bisects find

Therefore, is 85.

### Find ‘b’ in the given figure

Therefore, the value of b is 125.

### Find ‘b’ in the given figure

Therefore, the value of b is 125.