To represent -2 x 3 on a number line, first calculate the product, which is -6. Then, locate the point -6 on the number line, which is 6 units to the left of 0. You can mark this point clearly, indicating that -6 is the result of multiplying -2 by 3.
Since 132 is an even number (it ends in 2), it is divisible by 2 (a prime number).132 ÷ 2 = 66 (66 also is an even number, it ends in 6)66 ÷ 2 = 33 (33 is an odd number, it is not divisible by 2, but it is divisible by 3 which is a prime number, since the sum of its digits, 6, is divisible by 3)33 ÷ 3 = 11 (11 is a prime number).Now we have all the prime factors of 132, and we can represent 132 as a product of its prime factors such as,132 = 2 x 2 x 3 x 11 = 22 x 3 x 11
1, 2, 3 and 6 are the factors of their GCF, 6
A pronumeral is a letter that is used to represent a number (or numeral) in a problem.Neither 6 nor 18 has any of those. The common factors of 6 and 18 are 1, 2, 3 and 6.
Step 1 Find the prime factors of each number 36 = 2×2×3×3 = 2²×3² 72 = 2³×3² 108 = 2²×3³ Step 2 Find LCM L - Highest (Find the number with the highest exponent) C - Common (Find the common number EG. 2 and 3) M - Missing ( Take what ever is missing that is not common) LCM : 2³×3³ = 216 Your LCM is 216
Finding the Prime Factorization of 66To find the prime factorization of 66, find the lowest prime number that will divide evenly into 66. Since 66 is an even number, that number will be 2. Find the number which when multiplied by 2 equals 66. The number is 33. Write it down like this:2 X 33 = 662 is one of the prime factors of 66, but 33 is a composite number and must be factored. Find the lowest prime number that divides evenly into 33. The number cannot be 2 because 33 is an odd number. 3 is the lowest prime number that will divide evenly into 33. The number that when multiplied by 3 equals 33 is 11. Write it like this, keeping the 2 from the previous factorization:2 X 3 X 11All the factors are now prime numbers, so the prime factorization of 66 is:2 X 3 X 11This is one method that works for finding the prime factorization of any composite number.
To represent (\sqrt{8.47}) on a number line, first approximate the value. Since (2^2 = 4) and (3^2 = 9), we know (\sqrt{8.47}) is between 2 and 3. By calculating, we find (\sqrt{8.47} \approx 2.91). Mark this point slightly less than 3 on the number line for a visual representation.
Here is the number line . ....-2, -7/4. -3/2 , -5/4, -1 , -3/4 , -1/2, -1/4, 0, 1/4, 1/2, 3/4, 1 , 5/4 , 3/2, 7/4, 2 ....
From least to greatest: .....-4 -3 -2 -1 0 1 2 3 4..... etc
ne tala kaya banda kesi kottu
Remember: squareroot of 3 is smaller than 2 and bigger than 1. It is approx. 1.732
To represent (\sqrt{8.47}) on a number line, first approximate its value. Since (8.47) is between (8) and (9), we know that (\sqrt{8.47}) is between (2.8) (since (2.8^2 = 7.84)) and (3) (since (3^2 = 9)). You can further refine this by estimating that (\sqrt{8.47}) is closer to (2.9), as (2.9^2 = 8.41). Finally, plot a point slightly to the right of (2.9) on the number line to represent (\sqrt{8.47}).
By root, I think you mean square root. The square root of 2 is approx. 1.414. The square root of 9 = 3, so this goes exactly at 3 on the number line. Square root 2 will be less than 1/2 way between 1 and 2 on the number line.
To write a number sentence representing a change on a number line, you can use an equation that shows the starting point, the change (addition or subtraction), and the endpoint, such as (3 + 2 = 5). To use a number line to represent a number sentence, you can visually mark the starting number, then draw an arrow to the right for addition or to the left for subtraction, reaching the endpoint. This illustrates the operation clearly, showing how the value changes along the line.
Oh, what a happy little question! To represent the square root of 3 on the number line, you simply find where it falls between whole numbers. Since the square root of 3 is between 1 and 2, you can place it around 1.7 on the number line with a little tick mark and a smile. Remember, there are no mistakes, just happy little accidents in math!
......................... ..------------------.. ..|.....|.....|.....|... ..0.....1...√4...3... ........................
To represent two and one third on a number line, first locate the whole number 2. Then, divide the section between 2 and 3 into three equal parts, as the fraction is one third. Move one segment to the right of 2, which will place you at the point representing two and one third (2 1/3). Mark this point clearly to indicate its position on the number line.
To represent a number on a number line, first draw a horizontal line and mark evenly spaced intervals along it, typically labeled with integers. Identify the location of the specific number you want to represent, then place a dot directly above or below that location on the line. This visual representation helps illustrate the position of the number relative to others. For example, to show the number 3, you would place a dot at the point labeled "3" on the number line.