676 prompts matching "Show that command word: laws of indices"
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IGCSE Additional Maths Y10: Expressing a surd answer in the form the question demands — Common Mistakes
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IGCSE Additional Maths Y10: When an exact surd answer is required rather than a decimal — Exam Technique
I am a Year 10 pupil taking Cambridge IGCSE Additional Mathematics. Show me how to handle
IGCSE Additional Maths Y10: Checking a polynomial division by multiplying back — Common Mistakes
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IGCSE Additional Maths Y10: Writing a polynomial as divisor times quotient plus remainder — Exam Technique
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IGCSE Additional Maths Y10: A cubic with only one real root — Common Mistakes
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IGCSE Additional Maths Y10: What the solutions mean geometrically — Exam Technique
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IGCSE Additional Maths Y10: A logarithmic equation with the unknown in the base — Common Mistakes
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IGCSE Additional Maths Y10: Checking a logarithmic solution in the original equation — Exam Technique
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IGCSE Additional Maths Y10: Exponential decay in a real situation — Common Mistakes
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IGCSE Additional Maths Y10: Checking an answer involving e to three significant figures — Exam Technique
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IGCSE Additional Maths Y10: Using the linear form to predict a further value — Exam Technique
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IGCSE Additional Maths Y10: Sketching a straight line from its equation using both intercepts — Exam Technique
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IGCSE Additional Maths Y10: Proving a geometrical property using coordinates — Exam Technique
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IGCSE Additional Maths Y10: Sketching a cubic and a straight line on the same axes — Common Mistakes
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IGCSE Additional Maths Y10: How accurate a graphical solution really is — Common Mistakes
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IGCSE Additional Maths Y10: Checking a graphical solution by substitution — Exam Technique
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Zero index rule
I am in SS 1. I'm going to explain the zero index rule, showing why any nonzero number rai
Index equations reducing to a quadratic
I am in SS 1. Show me a fully worked Cambridge/Additional Maths style solution to a questi
Simplifying bracketed algebraic index expressions
I am in SS 1. Quiz me with 5 short Additional Maths questions on simplifying an expression
Solving 4^x = 8^(x-1) by matching bases
I am in SS 1. I'm going to explain solving the equation 4^x = 8^(x-1) by writing both side