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What strategy is for finding a product when multiply a number by power of 10 greater than 1?
Wiki User
∙ 9y ago
Move the decimal point to the right, by as many digits as the exponent. Examples (using "^" for "power"):
5.3 times 10^3 = 5300 (note the implicit decimal point at the end)
1.2784 x 10^2 = 127.84
5 x 10^4 = 50000
etc. And for negative powers, move the decimal point to the left, for example:
5.3 x 10^(-3) = 0.0053
Wiki User
∙ 9y ago
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When you multiply two whole numbers the product is equal to or greater than either of the factors is this true or false?
False.
How can you make 46 a product of prime factors?
Prime factorization is the finding which prime number multiply to get to make the original number. Factors of 46: 1, 2, 23, 46 Prime Factors 2, 23 2 x 23 = 46
What is composite factors mean?
its means the numbers that you multiply with to get a product has more than numbers to multiply THAT with than just that number and 1.
When will the least common multiple be greater than the product?
Never.
How would you find the product in 30.6 multiply 0.02?
0.612
When you multiply two fractions why is the product greater than 1?
The product is not always greater than 1.
What concept did you you apply in finding the product?
the more you multiply it the product becomes higher in math
What numbers greater then 0 can you multiply 3.2 by to make the product less than 3.2 great than 3.2 or equal to 3.2?
To make the product equal to 3.2, multiply by one. To make the product greater or lesser than 3.2 multiply by a number greater or lesser than one, respectively.
What is a method and product in algebra?
I'm not sure what a "method" represents, unless you mean a strategy of finding a problem. A product is the answer to a multiplication problem.
When you multiply a number by a number greater than 1 you get a product that is?
Bigger than it
What strategy is for finding a product when multiply a number by power of 10 less than 1?
You move the decimal point to the left - by as many digits as the absolute value of the exponent, e.g., if the exponent is -5, you move the decimal digit 5 positions to the left.
When you multiply a fraction by a number greater than one how does the product compare to the fraction?
The absolute value of the answer will be greater than the absolute value of the original.
Why the second partial product is always greater than the first partial product when you multiply two numbers?
The assertion in the question is simply not true.
What are the rules in finding the special product?
Multiply the first term of the first factor to the first term of the second factor
What number is greater than 0 can you multiply 4 by to make the product less than 4?
the answer is 0.5
What fraction could multiply by 4 and have a product greater than 4?
Any positive improper fraction.
When you multiply two whole numbers the product is equal to or greater than either of the factors is this true or false?
False.
