Linked to your learning objectives
UK Curriculum mode links each question to the National Curriculum objective or specification point it assesses. You can see at a glance which question measures what and balance the quiz across topics.
Madlen writes five question types with answers, explanations and, for GCSE and A level, a mark scheme.
Metals have a specific type of structure. In this structure, atoms lose their outer shell electrons. These electrons move freely throughout the whole metal sample.
Which description best explains the bonding found in a metallic lattice?
Solution: Metallic bonding consists of a giant lattice of positive metal ions. These ions are surrounded by a sea of delocalised electrons that are free to move. The strong electrostatic attraction between these positive ions and the delocalised electrons holds the structure together. Covalent bonds involve sharing electron pairs, while ionic bonds involve the transfer of electrons between atoms. A mixture contains different substances that are not chemically bonded.
Different substances conduct electricity in different ways. Some materials allow electricity to pass through them because they have particles that can move and carry a charge.
Why are solid metals good conductors of electricity?
Solution: Metals are good conductors of electricity because the delocalised electrons are free to move through the giant metallic lattice when a voltage is applied. In contrast, simple molecular compounds like water or methane have no free electrons or ions to carry a charge, making them poor conductors. Ionic compounds only conduct when molten or aqueous because the ions are then free to move, but not in the solid state. Graphite is a non-metal that conducts, but most non-metals do not.
Metals can be hammered into thin sheets or pulled into long wires. This is possible because of the way the particles are arranged and how they react to pressure.
What allows a metal to be malleable and change shape without breaking?
Solution: Metallic lattices are malleable and ductile. This is because the layers of positive ions can slide over each other when a force is applied. The sea of delocalised electrons moves with the ions, so the metallic bond is not broken. In giant covalent structures like diamond, the bonds are rigid and break if the atoms move, making them brittle. Compounds and mixtures have different physical properties based on their specific compositions.
Metals have a special structure. They have positive ions in a giant lattice. Electrons move freely around these ions. We call this a sea of delocalised electrons.
Metals can conduct electricity because they have a sea of delocalised electrons that can move.
Solution: Metallic bonding involves an attraction between positive metal ions and a sea of delocalised electrons. These electrons can move through the lattice, which allows the metal to conduct electricity.
Most metals can be hammered or bent into new shapes.
A malleable metal is brittle and shatters when it is hit with a hammer.
Solution: Malleability is the property that allows a metal to be hammered into sheets without breaking. This happens because the layers of metal ions can slide over each other while the delocalised electrons maintain the bond.
Gold and oxygen each contain only one type of atom. The word for a substance that contains only one type of atom is ________.
Answer: element
Solution: An element is a pure substance. It contains only one kind of atom. Gold and oxygen are examples of elements.
A beaker contains salt and sand stirred together. They are not chemically joined, and they can be separated by physical methods. Salt and sand together are an example of a ________.
Answer: mixture
Solution: A mixture contains different substances. These substances are not joined together. A mixture can be separated by physical methods such as filtration.
The periodic table organises elements based on their atomic structure. The proton number determines the identity of the atom. The number of shells and outer electrons determine an element's position in periods and groups.
A sodium atom has 11 protons. Give the electronic structure of sodium. Use it to explain the position of sodium in the periodic table (period and group).
Sample answer: A sodium atom has a proton number of 11. It has 11 electrons. The electronic structure is 2,8,1. It has three occupied electron shells, so it is in Period 3. It has one electron in its outer shell, so it is in Group 1.
Marking criteria:
Carbon has atoms with different masses, such as carbon-12 and carbon-14.
State what is meant by the term isotope. Explain why different isotopes of the same element have the same chemical properties.
Sample answer: Isotopes are atoms of the same element. They have the same number of protons but different numbers of neutrons. Isotopes of the same element have the same chemical properties. This is because they have the same number of electrons and the same electronic configuration.
Marking criteria:
Ionic compounds like sodium chloride form when different types of elements react. These substances have a regular arrangement of ions called a giant lattice. Their bonding affects their physical state and properties.
Describe how an ionic bond is formed between a metal and a non-metal and explain why ionic compounds usually have high melting points.
Sample answer: Ionic bonds form when a metal atom gives electrons to a non-metal atom. This creates positive ions and negative ions. An ionic bond is a strong attraction between these oppositely charged ions. These compounds have high melting points because the attractions in the giant lattice are very strong and need a lot of energy to break.
Marking criteria:
A library recorded 424,150 book loans over several years.
Explain the relationship between the values of the two digits 4 in the number 424,150. State the place value of each digit 4 and how many times greater one value is than the other.
Sample answer: The first digit 4 is in the hundred thousands place and has a value of 400,000. The second digit 4 is in the thousands place and has a value of 4,000. The value of the first 4 is 100 times greater than the value of the second 4 because 400,000 ÷ 4,000 = 100 (or 4,000 × 100 = 400,000).
Marking criteria:
A weather station recorded temperature changes across one winter day.
At 06:00, the temperature was −3 °C. By midday, the temperature had risen by 8 °C. By midnight, the temperature had fallen by 9 °C from the midday value. Calculate the temperature at midnight.
Sample answer: −4 °C
Marking criteria:
A transport planner compares the populations of four neighbouring towns to organise bus routes.
The populations of four towns are described below:
1. Southwood: 479,950
2. Eastford: exactly 20,000 fewer people than 504,200
3. Westbury: 484,900
4. Northville: 485,000 rounded to the nearest 10,000
Find the population of each town, then list the four towns in order from smallest population to largest population.
Sample answer: Southwood: 479,950; Eastford: 484,200; Westbury: 484,900; Northville: 490,000. Order from smallest to largest: Southwood, Eastford, Westbury, Northville.
Marking criteria:
A number is written using these clues:
• The digit in the hundred thousands place is 8.
• The digit in the ten thousands place has a value of 50,000.
• The value of the digit in the hundreds place is 700.
• The digit in the thousands place is 2.
• The remaining digits form the number 14.
Which calculation correctly shows this number partitioned into standard place-value parts?
Solution: The clues describe the six-digit number 852,714. In 852,714, the place values of the digits are: 8 hundred thousands (800,000), 5 ten thousands (50,000), 2 thousands (2,000), 7 hundreds (700), 1 ten (10), and 4 ones (4). Adding these gives 800,000 + 50,000 + 2,000 + 700 + 10 + 4. The option 80,000 + 5,000 + 2,000 + 700 + 10 + 4 confuses hundred thousands with ten thousands. The option 800,000 + 5,000 + 20,000 + 700 + 10 + 4 swaps the values of the ten thousands and thousands digits. The option 800,000 + 500,000 + 2,000 + 70 + 10 + 4 confuses the ten thousands and hundreds values.
A scientist records a starting measurement of 483,200 and counts backwards in 5 equal steps of 10,000. What is the final number reached?
Solution: Counting backwards 5 steps of 10,000 means subtracting 5 × 10,000 = 50,000 from the start number. Subtracting 50,000 from 483,200 changes the ten thousands digit from 8 to 3 (80,000 − 50,000 = 30,000), giving 433,200. Subtracting from the hundred thousands digit gives 383,200; subtracting steps of 1,000 gives 478,200; and swapping the digits in the thousands and ten thousands positions gives 438,200.
A nature reserve records a total of 374,528 visitors in one year. What is this number rounded to the nearest thousand?
Solution: To round 374,528 to the nearest 1,000, look at the hundreds digit, which is 5. When the digit to the right of the thousands place is 5 or more, the thousands digit rounds up from 4 to 5. Therefore, 374,528 rounded to the nearest 1,000 is 375,000. 370,000 is rounded to the nearest ten thousand, 374,000 is incorrectly rounded down, and 374,500 is rounded to the nearest hundred.
Temperatures below zero degrees Celsius are written using negative numbers.
A temperature of −5 °C is warmer than a temperature of −2 °C.
Solution: On a number line or thermometer, −2 °C is closer to 0 °C and further to the right (or higher) than −5 °C. This means −2 °C is warmer than −5 °C, and −5 °C is colder than −2 °C. Therefore, the statement is false.
The foundation stone of a bridge shows the year it was built in Roman numerals.
The Roman numeral MCMLIX represents the year 1959.
Solution: Break down the Roman numeral into its parts: M = 1,000; CM = 1,000 − 100 = 900; L = 50; IX = 10 − 1 = 9. Adding these values together gives 1000 + 900 + 50 + 9 = 1959. Therefore, the statement is true.
When rounded to the nearest 10,000, the number 647,382 is ________, and when rounded to the nearest 100,000, it is ________.
Answer: 650,000, 600,000
Solution: To round 647,382 to the nearest 10,000, look at the thousands digit, which is 7. Since 7 is 5 or greater, round up the ten thousands digit from 4 to 5, giving 650,000. To round 647,382 to the nearest 100,000, look at the ten thousands digit, which is 4. Since 4 is less than 5, round down, keeping the hundred thousands digit as 6, giving 600,000.
A library has the year MCDXCIV carved above the entrance. Written in standard numbers, this year is ________.
Answer: 1494
Solution: To convert the Roman numeral MCDXCIV into standard numbers, break it down into its separate place-value parts: M = 1000, CD = 500 − 100 = 400, XC = 100 − 10 = 90, and IV = 5 − 1 = 4. Adding these values together gives 1000 + 400 + 90 + 4 = 1494.
UK Curriculum mode links each question to the National Curriculum objective or specification point it assesses. You can see at a glance which question measures what and balance the quiz across topics.
Madlen knows that describe is not explain. GCSE and A level questions use the right command word, carry an AO tag and marks, and open-ended answers are marked against a levels-of-response mark scheme.
Mix multiple choice, true/false, gap-fill and matching questions with open-ended ones. Open-ended questions come with a sample answer and marking criteria with points.
A question set aligned to your exam board takes five steps in Madlen. The options below come from the form on the platform.
KS1 to KS3 follow the National Curriculum, KS4 is GCSE and KS5 is A level. For GCSE and A level you also pick the exam board, then the subject from its specifications.
Select one or more learning objectives from the specification so every question lines up with it.
Choose how many questions you want of each type and which assessment objectives each type should target. A set holds up to 30 questions.
Choose the command words the board uses, or leave it empty and Madlen picks them. Words such as evaluate and justify come with a levels of response mark scheme.
The questions come with a mark scheme. Edit anything you like and download the set as PDF or Word for your lesson.
Yes. Madlen’s free plan for individual teachers includes the question generator, with no credit card required. Every new account also starts with 14 days of Pro, and you can compare every plan on the Madlen pricing page.
In Madlen you choose the subject, the level and the learning objective, then pick the question types you need. Madlen writes the questions with answers, explanations and marks. You review the quiz, edit anything you like and download it.
In UK Curriculum mode, each question is written to assess one specific learning objective or specification point. Madlen links each question to the objective it measures, so you can see what a quiz covers and spot any gaps before you set it.
Yes. Madlen writes exam-style questions aligned to AQA, Edexcel, OCR and WJEC specifications, from KS3 through GCSE and A level. Each question uses the right command word, is tagged to an Assessment Objective and comes with a levels-of-response mark scheme, so it reads like a past paper rather than a worksheet.
Madlen creates multiple choice, open-ended, true/false, gap-fill and matching questions. It can also write application questions that test how well a pupil uses what they know in an unfamiliar context.
Every new account starts with 14 days of Pro, so you can try the tools on this page with your own classes.