We need one more 5 to make it a perfect cube. So to make 200 a perfect cube multiply both sides by 5. Now 1000 is a perfect cube. ∴ The required number is 5.
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Solution.
2 | 200 |
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5 | 25 |
5 | 5 |
1 |
Hereof, IS 200 a perfect cube if not find the smallest natural number by which 200 must be multiplied so that the product is a perfect cube? The smallest number is 5
We have to find the smallest number by which 200 should be multiplied to make it a perfect cube.
What should be 200 multiply to make a perfect square *? By grouping the factors in pair of two [(2*2 and 5*5)*2 = 200], we observe that a 2 is without pair. Thus, we must multiply 200 by 2, so that the product becomes a perfect square. 400 is a square of 20. So, the least number is 2, by which 200 must be multiplied so that the product becomes a perfect square.
Additionally What should be multiplied by to get 200? FAQs on Factors of 200
The positive pair factors of 200 are (1, 200), (2,100), (4,50), ( 5,40), (8,25), and (10,20).
What is the smallest number that 200 must be multiplied with to get a perfect square? Let us find the prime factors of 200 using the method prime factorization. Step 3 : ‘2‘ remains without a pair. Hence, 200 must be multiplied by 2 to make it a perfect square.
How many zeros are there for the square of 200?
Answer: Since there are 49 factors of 5 within 200!, there are 49 5-and-2 pairs and thus 49 trailing zeros.
IS 198 a perfect square? 198 is not a perfect square.
What should be multiplied to 500 to make it a perfect cube? We know, a perfect cube has multiples of 3 as powers of prime factors. Here, number of 2’s is 2 and number of 5’s is 3. So we need to multiply another 2 to the factorization to make 500 a perfect cube. Hence, the smallest number by which 500 must be multiplied to obtain a perfect cube is 2.
IS 675 a perfect cube?
Grouping the prime factors of 675 to triples, we are left over with 5 × 5. ∴ 675 is not a perfect cube.
Also How many ways can you multiply to get 200? 4 x 50 = 200. 5 x 40 = 200. 8 x 25 = 200. 10 x 20 = 200.
What two numbers add up to 200?
- What two numbers sum up to 200?
- 200+0=200.
- 199+1=200.
- 198+2=200.
- 197+3=200.
- 196+4=200.
- 195+5=200.
- 194+6=200.
What is the prime number before 200? List of Prime Numbers From 1 to 500
Range of Numbers | List of Prime Numbers | Total |
---|---|---|
1 to 100 | 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47, 53, 59, 61, 67, 71, 73, 79, 83, 89, 97 | 25 |
101 – 200 | 101 , 103, 107, 109, 113, 127, 131, 137, 139, 149, 151, 157, 163, 167, 173, 179, 181, 191, 193, 197, 199 | 21 |
What should be multiplied with 152207 so that the product is 11111111?
Therefore, 152207 × 73 = 11111111 152207times 73=11111111 152207×73=11111111.
What should we divided by 53240 to make it a perfect cube?
Hence the smallest number by which 53240 should be divided to make it a perfect cube is 5.
What least number must be subtracted from 200 to make it a perfect square? Step-by-step explanation:
4 is the answer .
IS 200 a perfect square or cube? 200 is not a perfect square.
How do you find the square root of 200 without a calculator?
How many digits are there in 200? We know that 10=2*5 so no of zeros is equal to no of 10’s in 200!= min ( 49,197)=49 so there are 49 zeros in 200!
How do I get to the root of 201?
The square root of 201 is 14.177. Therefore, 19 √201 = 19 × 14.177 = 269.371.
What is the square of 67? Hence, square root of 67 is simplified and written as √67. In this lesson, you will learn about square root of 67 by long division method along with solved examples.
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Square Root of 67.
1. | What Is the Square Root of 67? |
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4. | FAQs on Square Root of 67 |
IS 199 a perfect square?
199 is not a perfect square.
Is 2025 is a perfect cube? The number 2025 on prime factorization gives 3 × 3 × 3 × 3 × 5 × 5. Here, the prime factor 3 is not in the power of 3. Therefore the cube root of 2025 is irrational, hence 2025 is not a perfect cube.
What is the cube root of 125 *?
The value of the cube root of 125 is 5.
What is the cube root of 1.331 *? Hence, the cube root of 1.331 is equal to 1.1.