A perfect square is a number that can be expressed as theproduct of two equal integers. Examplesof perfect squares 9 9 is a perfect square because it can be expressed as 3 * 3 (the product of two equal integers)
A six-digit number, it is a perfect square number, and the last three digits are all 4. Such six-digit numbers have . 相关知识点: 试题来源: 解析 3 Because the last three digits are all 4 and the smallest number of perfect square number is 382=1444, the last three digits of such...
Problem 8Which of the following numbers is a perfect square?(A) $$ \frac { 1 4 ! 1 5 ! } { 2 } $$(B) $$ \frac { 1 5 ! 1 6 ! } { 2 } $$(C) $$ \frac { 1 6 ! 1 7 ! } { 2 } $$(D) $$ \frac { 1 7 ! 1 8 ! } { 2 } $$ (E)$$ \frac { 1...
<p>To determine whether 2352 is a perfect square, we will follow these steps:</p><p><strong>Step 1: Prime Factorization of 2352</strong> We need to find the prime factors of 2352. We can do this by dividing the number by the smallest prime numbers until
What is a perfect number?Perfect Numbers:Numbers are a fascinating subject in mathematics. Not just because of how they work together, but also because of the various properties that some individual numbers hold. Because of these different properties, we have a plethora of different types of ...
Which is the smallest square number that is divisible by each of the number 4, 9 and 10? 40.哪一个是可以被4、9和10整除的最小平方数?(a) 900(b) 810(c) 800(d) 920Answer 回答(a) 答:(a)X = (2*3*5)⏫=30⏫=900 相关知识点: ...
, how many have at least one perfect square factor >1( ). A. 36B. 38C. 40D. 44相关知识点: 试题来源: 解析 B 4, 8,…,96=24 #s, 9, 18,…, 99=11 #s, 25, 50, 75=3 #s, 49, 98=2 #s. We counted 36 & 72 twice each, so total =24+11+3+2−2=38. 一个完全...
The square root of 50 is not a rational number. We can tell this easily because 50 is not a perfect square. There isn't an integer, which is a number...Become a member and unlock all Study Answers Start today. Try it now Create an account Ask a question Our experts can answer ...
To find the least number to be added to 435 to make it a perfect square, we can follow these steps: Step 1: Identify the nearest perfect squares around 435.We need to find the perfect squares that are close to 435. We can start by calculating the squares of integers around the square...
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