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IGCSE Math a1.4 Powers and rootsTopic Practice

1.4 Powers and roots

Edexcel IGCSE Math a 1.4 Powers and roots question practice helps you revise this syllabus point with the course map in view. Use this page to focus on one topic, check the style of questions available, and connect each attempt back to the knowledge area it is testing.

EduNinja keeps Math a practice aligned to Edexcel, so you can move from topic review into exam-style question bank work without losing the syllabus structure. Start with a small set, mark the weak steps, then return to nearby topic links when a definition, graph, calculation, or explanation needs repair.

Question 1

Question 1(c)

(a)

Find

[ 2 ]

Question 1(c)(i)

(i)

the value of 196\sqrt{196}

Question 1(c)(ii)

(ii)

the cube root of 6859

[ 2 ]

Question 1

Write 600 as a product of powers of its prime factors.
Show your working clearly.

Question 1

Question 1(a)

(a)

Write 517×525^{17} \times 5^{2} as a single power of 5

[ 1 ]

Question 1(b)

(b)

Write 800 as a product of its prime factors. Show your working clearly.

[ 2 ]

Question 1(b)

[Maximum number: 2]

Write 78×7473\frac{7^{8} \times 7^{4}}{7^{3}} as a single power of 7

Question 1

Table

From the numbers in the box, write down

Question 1(iii)

(a)

the square number

Question 1(iv)

(b)

the cube number

Question 1

Write 1400 as a product of powers of its prime factors.
Show your working clearly.

Question 1(c)

[Maximum number: 1]
Table

From the numbers in the box, write down

a square number

Question 1

[Maximum number: 2]

Here is a list of numbers.

91125273340\begin{array}{llllll} 9 & 11 & 25 & 27 & 33 & 40 \end{array}

Question 1(a)

(a)

From the numbers in the list, write down

[ 1 ]

Question 1(a)(ii)

(i)

a cube number

Here are the temperatures, in C{ }^{\circ} \mathrm{C}, in Paris at midnight for one week.

[ 1 ]

Question 1(c)

(b)

Find the square root of 441

Hassan says,
"the sum of two prime numbers is always even"

[ 1 ]

Question 1

Find the lowest common multiple (LCM) of 45 and 70

Question 2

Write 880 as a product of powers of its prime factors.
Show your working clearly.

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