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Mayank Kumar 8 months, 2 weeks ago

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  • 3 answers

Farhat Naaz Naaz 8 months, 1 week ago

It refers to absence of menstruation during intense lactation

Pranjali Rathod 8 months, 2 weeks ago

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Mohini Patel 8 months, 2 weeks ago

A way for breastfeeding to temporarily help prevent pregnancy. It must be used correctly to work. Lactation means your body is making breastmilk and amenorrhea means you aren't having a monthly period. Breastfeeding hormones may stop your body from releasing eggs.
  • 5 answers

Sonakshi Patidar 8 months, 1 week ago

1 January 2015

Anshika Rawal 8 months, 1 week ago

2014

Shiv Bansal 8 months, 1 week ago

2015

Tarun Kothari 8 months, 1 week ago

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Vipul Goyal 8 months, 2 weeks ago

1 January 2015
  • 1 answers

Vipul Goyal 8 months, 2 weeks ago

1 January 2015
  • 1 answers

Manav Sharma 8 months, 2 weeks ago

To find the number of onto (surjective) functions from set \( A \) to set \( B \), where \( |A| = 4 \) and \( |B| = 3 \), we can use the formula: \[ \text{Number of onto functions} = |B|^{|A|} - \binom{|B|}{1} \times (|B| - 1)^{|A|} + \binom{|B|}{2} \times (|B| - 2)^{|A|} - \binom{|B|}{3} \times (|B| - 3)^{|A|} \] In this case, \( |A| = 4 \) and \( |B| = 3 \), so we have: \[ \text{Number of onto functions} = 3^4 - \binom{3}{1} \times 2^4 + \binom{3}{2} \times 1^4 - \binom{3}{3} \times 0^4 \] \[ = 81 - 3 \times 16 + 3 \times 1 - 1 \times 0 \] \[ = 81 - 48 + 3 - 0 \] \[ = 36 \] So, there are \( 36 \) possible onto functions from set \( A \) to set \( B \).
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  • 1 answers

Satyam Kumar 8 months, 2 weeks ago

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  • 1 answers

Dharmender Sehrawat 8 months, 2 weeks ago

Making rules according to their needs
  • 1 answers

Dharmender Sehrawat 8 months, 2 weeks ago

1. Size of heart increases. 2. Cardiac output increases. 3. Tidal volume increases. 4. Stroke volume increases. 5. Vital capacity increases.
  • 5 answers

Krishna Chaurasiya 8 months, 2 weeks ago

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Gitasha Thakur 8 months, 2 weeks ago

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Aanchal Kashyap 8 months, 2 weeks ago

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Shagun Singh 8 months, 2 weeks ago

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Lakshya Kundu 8 months, 2 weeks ago

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  • 1 answers

Manav Sharma 8 months, 2 weeks ago

To find the number of distinct integers between 100 and 1000, we subtract 1 from 1000 (to exclude 1000 itself), then subtract 99 (to account for the numbers from 100 to 999), and add 1 (to include 100). So, the number of distinct integers between 100 and 1000 is \(1000 - 100 - 1 + 1 = 900\). Therefore, there are 900 distinct integers that can be arranged between 100 and 1000.
  • 1 answers

Mohini Patel 8 months, 2 weeks ago

The five important attributes of a population are natality rate, mortality rate, *** ratio, age distribution, and population density
  • 1 answers

Manav Sharma 8 months, 2 weeks ago

Let's check the properties of the relation \( R \) defined in \( \mathbb{R} \) (the set of real numbers) by \( R = \{(a, b) : a \times b \text{ is an irrational number}\} \): 1. **Reflexive:** A relation \( R \) is reflexive if for every element \( a \) in the set \( A \), the pair \( (a, a) \) belongs to \( R \). In this case, for any real number \( a \), \( a \times a = a^2 \) is always a real number, not necessarily irrational. So, \( R \) is not reflexive. 2. **Symmetric:** A relation \( R \) is symmetric if for every pair \( (a, b) \) in \( R \), the pair \( (b, a) \) also belongs to \( R \). If \( a \times b \) is irrational, it doesn't imply that \( b \times a \) is irrational. For example, \( \sqrt{2} \times \sqrt{3} \) is irrational, but \( \sqrt{3} \times \sqrt{2} \) is also irrational. So, \( R \) is symmetric. 3. **Transitive:** A relation \( R \) is transitive if for every pair \( (a, b) \) and \( (b, c) \) in \( R \), the pair \( (a, c) \) also belongs to \( R \). If \( a \times b \) and \( b \times c \) are irrational, it doesn't necessarily imply that \( a \times c \) is irrational. For example, \( \sqrt{2} \times \sqrt{3} \) and \( \sqrt{3} \times \sqrt{2} \) are both irrational, but \( \sqrt{2} \times \sqrt{2} = 2 \) is rational. So, \( R \) is not transitive. In summary: - \( R \) is not reflexive. - \( R \) is symmetric. - \( R \) is not transitive.
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  • 2 answers

Harsh Falot 8 months, 2 weeks ago

Krishna lifting mount govardhan

Gourav Saini 8 months, 2 weeks ago

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  • 1 answers

Manav Sharma 8 months, 2 weeks ago

"Dhamar" is a rhythmic cycle used in Indian classical music, particularly associated with the Dhrupad style. It typically consists of 14 beats, divided into 5+2+3+4 counts. In the context of a prescribed raga, for example, Raga Malkauns, the notation for Dhamar would typically follow the tala (rhythmic cycle) pattern along with the specific phrases and accents used within that raga. However, providing a specific notation without knowing the exact rendition or composition within the raga isn't feasible. If you have a specific composition or rendition in mind within a particular raga, I can attempt to provide a more precise notation.
  • 1 answers

Abhi Rajput 8 months, 2 weeks ago

Gives energy for daily works
  • 1 answers

Manav Sharma 8 months, 2 weeks ago

In the context of Raga Malkauns, the notation for Dhamar could be represented in its 14-beat cycle as follows: ``` X - - - | - - X - | - - - X - | X - - - | ``` Where: - "X" denotes a strong beat. - "-" denotes a weak beat. This represents the division of beats into 5+2+3+4 counts, which is characteristic of the Dhamar tala.

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