VERBAL REASONING

Spot the rule. Prove the answer.

Learn a dependable method for every major verbal reasoning family, then apply it in focused 10-minute practice.

Start mixed practice
Use the same routine every time1. Identify the rule2. Apply it carefully3. Check every clue
LESSON 1CodesTranslate letters, numbers or words using one consistent rule.

Method

  1. Write alphabet positions when the movement is not obvious.
  2. Test the rule on every example, not just the first pair.
  3. For two-step codes, finish step one before applying step two.
Practise Codes →
LESSON 2AnalogiesName the relationship in the first pair, then repeat it exactly.

Method

  1. Say the relationship as a short sentence.
  2. Keep the direction the same from the first word to the second.
  3. Reject answers that are related but use a different relationship.
Practise Analogies →
LESSON 3Word skillsUse spelling, meaning and letter patterns to build or classify words.

Method

  1. Check the exact letters supplied and how often each appears.
  2. Look for prefixes, suffixes and familiar word roots.
  3. Read the completed word in context before choosing it.
Practise Word skills →
LESSON 4SequencesMeasure each jump and track alternating rules separately.

Method

  1. Convert letters to alphabet positions when useful.
  2. Write the size and direction of every jump.
  3. If jumps differ, check odd and even positions as two sequences.
Practise Sequences →
LESSON 5LogicTurn written clues into a small ordering, table or route.

Method

  1. Record only facts given in the question.
  2. Combine clues one at a time and mark fixed positions.
  3. Check the final answer against every clue.
Practise Logic →
LESSON 6ClassificationFind the precise rule shared by the group or the feature that breaks it.

Method

  1. Name the category as precisely as possible.
  2. Check every word against the proposed rule.
  3. Use a second feature when two choices seem plausible.
Practise Classification →
LESSON 7Mathematical reasoningTranslate verbal number rules into short, checkable operations.

Method

  1. Identify which operation connects the numbers.
  2. Keep the order of operations consistent.
  3. Substitute the answer back into the original rule.
Practise Mathematical reasoning →