Notes, summaries, assignments, exams, and problems for Primary education

Aquaculture: Farming Aquatic Organisms

Aquaculture, also known as aquafarming, is the farming of aquatic organisms such as fish, crustaceans, molluscs, algae, and other aquatic plants. Aquaculture involves cultivating freshwater, brackish water, and saltwater populations under controlled or semi-natural conditions, and can be contrasted with commercial fishing, which is the harvesting of wild fish. Farming implies some sort of intervention in the rearing process to enhance production, such as:

• Regular stocking
• Feeding
• Protection from predators

Particular Kinds of Aquaculture

Fish Farming (Pisciculture)

Fish farming or pisciculture involves the commercial breeding of fish, usually for food, in fish tanks or artificial enclosures such as fish ponds.... Continue reading "Aquaculture, Biology, and Agriculture: Core Concepts & Practices" »

Classifying Matter

• Pure Substance: Element or compound.
• Mixture: Homogeneous (uniform) or heterogeneous (non-uniform).
• Element: One type of atom.
• Compound: Two or more atoms chemically bonded.

Properties of Matter

• Physical: Observable without changing the substance (e.g., color, density).
• Chemical: Describes the potential for a substance to change (e.g., reactivity).
• Physical Change: No new substance is formed (e.g., melting).
• Chemical Change: A new substance is formed (e.g., burning).

Atomic Structure

Protons, Neutrons, Electrons (PEN)

• Protons: Positive charge (+1), located in the nucleus.
• Neutrons: No charge (0), located in the nucleus.
• Electrons: Negative charge (-1), located in shells around the nucleus.
• PEN Relationships:
  • Protons = Atomic number.
  • Neutrons

Chemical Bonding Fundamentals

Definition and Purpose

Definition: Attractive forces holding atoms together in compounds.

Purpose: Atoms bond to achieve stability, often attaining a noble gas electron configuration.

Lewis Structures and the Octet Rule

Lewis Symbols

Dots represent valence electrons around elemental symbols.

The Octet Rule

Atoms tend to have eight electrons in their valence shell.

Limitations of the Octet Rule

It doesn't apply to all elements; some have incomplete or expanded octets.

Types of Chemical Bonds

• Ionic Bond: Electron transfer between atoms, forming charged ions.
• Covalent Bond: Sharing of electron pairs between atoms.
• Coordinate (Dative) Bond: Both shared electrons come from the same atom.

Bond Parameters

• Bond Length: Distance between

Infrared Spectra of Alkanes

Alkanes, being saturated hydrocarbons, only contain Carbon-Carbon (C-C) and carbon-hydrogen single bonds. Their IR spectra are relatively simple due to the absence of strong functional groups.

C-H Stretching

The most prominent peaks in an alkane's IR spectrum are due to C-H stretching vibrations. These sharp, strong bands typically appear in the range of 2850-2960 cm^-1. The exact wavenumber can vary slightly depending on the specific alkane and its branching.

Infrared Spectra of Alkenes

Alkenes contain at least one carbon-carbon double bond (C=C), along with C-H bonds. The presence of the double bond introduces distinct features in their IR spectra compared to alkanes.

C=C Stretching

The stretching vibration of the C=C... Continue reading "Infrared Spectroscopy of Organic Compounds: A Comprehensive Guide" »

PUB

("Proprioception"[Mesh] OR "Postural Balance"[Mesh] OR "Sensory Receptor Cells"[Mesh] OR ("proprioception"[Title/Abstract]) OR ("postural balance"[Title/Abstract]) OR ("sensory receptor cells"[Title/Abstract])) AND ("Rehabilitation"[Mesh] OR "Physical Therapy Modalities"[Mesh] OR "Exercise"[Mesh] OR ("rehabilitation"[Title/Abstract]) OR ("physical therapy modalities"[Title/Abstract]) OR ("exercise"[Title/Abstract])) AND ("Sports"[Mesh] OR "Soccer"[Mesh] OR "Tennis"[Mesh] OR ("sports"[Title/Abstract]) OR ("soccer"[Title/Abstract]) OR ("tennis"[Title/Abstract])) Filters: Clinical Trial, Meta-Analysis, Randomized Controlled Trial, from 2020 - 2024

EBS

(DE "PROPRIOCEPTORS" OR DE "PROPRIOCEPTION") OR (DE "MUSCULAR sense") OR AB (PROPRIOCEPTION... Continue reading "Proprioception and Rehabilitation in Sports Medicine: A Systematic Review" »

Porcelain Laminate Veneers: Indications and Contraindications

Indications:

1. Used on slightly/mildly enlarged teeth
2. Traditionally indicated in aesthetic areas where a single crown composite resin veneer would be used
3. To correct diastemas
4. Masking of discolored/stained teeth
5. Repairing enamel defects

Contraindications:

1. Cannot be waxed on short clinical crowns
2. Not suitable for patients with parafunctional habits (e.g., bruxism)
3. Teeth with insufficient enamel for adequate retention
4. Teeth with large restorations or endodontically treated teeth with little remaining structure
5. Patients with tooth wear due to bruxism

Tooth Remineralization: Techniques, Materials, and Concepts

Techniques:

Hand excavation is preferred to preserve as much tissue as possible for remineralization.... Continue reading "Porcelain Veneers, Tooth Remineralization, and Biocompatibility" »

1. Understand the Problem

The first step to solving a two-step algebraic equation is to clearly write down the problem. This helps you visualize the solution process. For our example, we will work with the equation: -4x + 7 = 15.

2. Isolate the Variable Term Using Addition or Subtraction

The next step is to isolate the variable term (e.g., "-4x") on one side of the equation and the constants (whole numbers) on the other. To achieve this, you'll use the Additive Inverse. Find the opposite of the constant term on the same side as the variable. In our example, the constant is +7, so its additive inverse is -7.

Subtract 7 from both sides of the equation to cancel out the "+7" on the variable's side. Write "-7" below the 7 on the left side and below... Continue reading "Mastering Two-Step Algebraic Equations" »

Human Nutrition: The Digestive System

Human nutrition involves several key systems: digestive, respiratory, circulatory, and excretory.

Preparation for Digestion

This phase consists of three main parts:

Insalivation

Insalivation involves saliva, a watery substance containing amylase enzymes that break down simple carbohydrates. Saliva is produced in three salivary glands: sublingual, submandibular, and parotid. The tongue, a muscular organ covered in taste buds, helps mix food with saliva, allowing us to taste food.

Mastication

Mastication consists of breaking down food into smaller pieces to ease digestion. Types of teeth include incisors, canines, molars, and premolars. Humans have 20 milk teeth and 32 adult teeth.

Swallowing

Swallowing involves two... Continue reading "Understanding Human Nutrition: Digestive System Essentials" »

Post-War British Literature: A Look at The Movement and Beyond

The Cultural Landscape of Post-War Britain

The cultural landscape of the post-war period reflects a sense of fragmentation and absurdity, echoing the punk and anarchist movements and exemplified by the Theatre of the Absurd. This existential futility is underscored by the trauma of events like the atomic bombing of Hiroshima and Nagasaki.

Consumerism created an illusion of prosperity, masking widespread disillusionment. This disappointment found its voice in the writings of the Angry Young Men.

The Angry Young Men

These writers, often from working-class backgrounds, found themselves alienated from both the middle and working classes. Key figures included John Osborne, John Braine, and... Continue reading "Post-War British Literature: A Look at The Movement and Beyond" »

This document presents two distinct approaches to solving the Traveling Salesperson Problem (TSP) using Prolog: an exact, brute-force method and a heuristic-based Nearest Neighbor algorithm. Both implementations are demonstrated with code and sample queries.

Exact Solver: Brute-Force TSP Algorithm

This section details a Prolog program that finds the optimal (shortest) path for the Traveling Salesperson Problem by generating and evaluating all possible tours. This method guarantees the optimal solution but can be computationally intensive for larger sets of cities.

Defining City Distances in Prolog

The distances between cities are defined using dist/3 facts. The predicate is made symmetric to ensure that dist(X,Y,D) implies dist(Y,X,D).

dist(a,b,