Observe the following formula
The groups/atoms in the plane of the paper are
Step 1: Understanding the Structure
- The given image represents a tetrahedral carbon center with four different groups attached.
- The wedge-dash representation is used to show 3D molecular structures:
- Solid wedge (triangle) represents a group coming out of the plane (toward the viewer).
- Dashed wedge (dashed line) represents a group going behind the plane (away from the viewer).
- Straight lines represent groups in the plane of the paper.
Step 2: Identifying the Groups in the Plane of the Paper
- The two groups represented by straight lines are in the plane of the paper.
- From the given structure, the groups in the plane are CH$_3$, C$_2$H$_5$, and C.
- Therefore, the correct answer is Option (4) CH$_3$, C$_2$H$_5$, C.
If \[ \int e^x (x^3 + x^2 - x + 4) \, dx = e^x f(x) + C, \] then \( f(1) \) is:
In Bohr model of hydrogen atom, if the difference between the radii of \( n^{th} \) and\( (n+1)^{th} \)orbits is equal to the radius of the \( (n-1)^{th} \) orbit, then the value of \( n \) is: