To solve this problem, we need to determine the number of sigma ($\sigma$) and pi ($\pi$) bonds in the given structure of Hex-1,3-dien-5-yne, which is $CH_2=CH-CH=CH-CH_2-C \equiv CH$.
1. Analyzing the Structure:
We need to count each $\sigma$ and $\pi$ bond in the molecule.
2. Counting Sigma Bonds:
Total $\sigma$ bonds = 1 + 1 + 1 + 1 + 2 + 1 + 1 + 2 + 1 = 11
3. Counting Pi Bonds:
Total $\pi$ bonds = 1 + 1 + 2 = 4
4. Calculating the Sum:
Sum of $\sigma$ and $\pi$ bonds = 11 + 4 = 15
Final Answer:
The sum of sigma ($\sigma$) and pi ($\pi$) bonds is 15.
Hex-1,3-dien-5-yne is a hydrocarbon with 6 carbon atoms (hex- means 6). The name gives us key information:
The carbon chain is linear with the following bonds:
The structural formula is: H₂C=CH-CH=CH-C≡CH.
Sigma (σ) bonds are the single covalent bonds between atoms. In organic molecules:
Let’s count the σ bonds in H₂C=CH-CH=CH-C≡CH:
Carbon-carbon bonds:
Total C-C σ bonds = 5.
Carbon-hydrogen bonds:
Total C-H σ bonds = 2 + 1 + 1 + 1 + 1 = 6.
Total σ bonds = 5 (C-C) + 6 (C-H) = 11.
Pi (π) bonds are the additional bonds in double and triple bonds:
Let’s count the π bonds in the molecule:
Total π bonds = 1 + 1 + 2 = 4.
Now, add the number of σ Favored and π bonds:
σ bonds = 11
π bonds = 4
Sum = 11 + 4 = 15.
The sum of sigma (σ) and pi (π) bonds in hex-1,3-dien-5-yne is 15
Consider the following two reactions A and B: 
The numerical value of [molar mass of $x$ + molar mass of $y$] is ___.
Which one of the following graphs accurately represents the plot of partial pressure of CS₂ vs its mole fraction in a mixture of acetone and CS₂ at constant temperature?

Consider the following reaction sequence: 
Given: Compound (x) has percentage composition \(76.6%\ \text{C}\), \(6.38%\ \text{H}\) and vapour density \(=47\). Compound (y) develops a characteristic colour with neutral \(\mathrm{FeCl_3}\) solution. Identify the {INCORRECT statement.}
Let \( ABC \) be a triangle. Consider four points \( p_1, p_2, p_3, p_4 \) on the side \( AB \), five points \( p_5, p_6, p_7, p_8, p_9 \) on the side \( BC \), and four points \( p_{10}, p_{11}, p_{12}, p_{13} \) on the side \( AC \). None of these points is a vertex of the triangle \( ABC \). Then the total number of pentagons that can be formed by taking all the vertices from the points \( p_1, p_2, \ldots, p_{13} \) is ___________.
Consider an A.P. $a_1,a_2,\ldots,a_n$; $a_1>0$. If $a_2-a_1=-\dfrac{3}{4}$, $a_n=\dfrac{1}{4}a_1$, and \[ \sum_{i=1}^{n} a_i=\frac{525}{2}, \] then $\sum_{i=1}^{17} a_i$ is equal to