Question
For a convex lens, if real image is formed the graph between (u + v) andu or v is as follows
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/486715/1/3600186/Picture92.png)
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/486715/1/3600187/Picture93.png)
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/486715/1/3600188/Picture94.png)
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/486715/1/3600189/Picture95.png)
The correct answer is: ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/answer/486715/1/3600186/Picture92.png)
Related Questions to study
A ray OP of monochromatic light is incident on the face AB of prism ABCD near vertex B at an incident angle of 600 (see figure) If the refractive index of the material of the prism is
, which of the following is (are) correct?
![](data:image/png;base64,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)
A ray OP of monochromatic light is incident on the face AB of prism ABCD near vertex B at an incident angle of 600 (see figure) If the refractive index of the material of the prism is
, which of the following is (are) correct?
![](data:image/png;base64,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Man and mouse cells are treated with red rhodamine and Green fluorescent dyes separately and then are made to fuse. The resultant cells when kept at 37ºC, the distribution of dye on the surface of cell will be like–
Man and mouse cells are treated with red rhodamine and Green fluorescent dyes separately and then are made to fuse. The resultant cells when kept at 37ºC, the distribution of dye on the surface of cell will be like–
Which of the following statements is not correct?
Which of the following statements is not correct?
If
then adj A
If
then adj A
Which of the following is not true
Which of the following is not true
Which one of the following statements is true
Which one of the following statements is true
The inverse of
is
The inverse of
is
The inverse of matrix
is
A real number multiplicative inverse is the number that, when multiplied by the original number, produces 1 (the identity). Because a× 1/a= 1 is the multiplicative inverse of a. When the inverse of a matrix is multiplied by a given matrix, it produces a multiplicative identity. For example, the inverse of a matrix A is A-1 and A.A-1=A-1.A=I, where I is the identity matrix.
A square matrix with one on the diagonal and zeros everywhere else is known as an identity matrix. Think of the identity matrix as the matrix's prime number.
An invertible matrix is one for which it is possible to calculate the inverse matrix and for which the determinant is not zero.
The inverse of matrix
is
A real number multiplicative inverse is the number that, when multiplied by the original number, produces 1 (the identity). Because a× 1/a= 1 is the multiplicative inverse of a. When the inverse of a matrix is multiplied by a given matrix, it produces a multiplicative identity. For example, the inverse of a matrix A is A-1 and A.A-1=A-1.A=I, where I is the identity matrix.
A square matrix with one on the diagonal and zeros everywhere else is known as an identity matrix. Think of the identity matrix as the matrix's prime number.
An invertible matrix is one for which it is possible to calculate the inverse matrix and for which the determinant is not zero.