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What is 18.4 in expanded form using powers of 10?
10+8+40/10
What are three fractions using 10 as a denominator and 1 as its sum?
I have no idea what the "sum" of a fraction means.
How do you write 6125 in expanded NOTATION as the sum of multiplication expressions using powers of 10?
6,125 = (6 x 103) + (1 x 102) + (2 x 101) + (5 x 100)
Write three fractions using 10 as the denominator whose sum is 1?
1/10 , 3/10 , 6/10 . Their sum is (1+3+6)/10 = 10/10 = 1
What is 1 234 500 using powers of 10?
1.2345 × 106
What is the scientific notation for 0234?
It is: 2.34*10^2
What the sum of the exponents of the variables?
That means that you are supposed to add them.Multiplying the same variable raised to different powers is equivalent to adding the exponents. For example, 10^5 x 10^3 = 10^(5+3) = 10^8. (Using "^" for powers.)
What is 5314 in expanded notation as a sum of multipltlication expression using powers of 10?
5000+300+10+4 Or possibly 5*1000+3*100+1*10+4*1
Reduce to lowest terms 2x2 - 3x - 2 10 x - 3x2?
0234
What is 18.4 in expanded form using powers of 10?
10+8+40/10
What are three fractions using 10 as a denominator and 1 as its sum?
I have no idea what the "sum" of a fraction means.
Write three fractions using 10 as the denominator whose sum is 1?
1/10 , 3/10 , 6/10 . Their sum is (1+3+6)/10 = 10/10 = 1
How do you write 6125 in expanded NOTATION as the sum of multiplication expressions using powers of 10?
6,125 = (6 x 103) + (1 x 102) + (2 x 101) + (5 x 100)
How do you write 4768in expanded notation as the sum of multiplication expression using powers of 10?
4,768 = (4 x 103) + (7 x 102) + (6 x 101) + (8 x 100)
How do you write 4768 in expanded notation as the sum of multiplication expressions using powers of 10?
4,768 = (4 x 103) + (7 x 102) + (6 x 101) + (8 x 100)
Is 10000000000000000000001 prime?
No, as this represents the sum of two 11th powers. There is a factorization of x^11+y^11; however it is lengthy. The sum is 10^22+1^22.
How do you write 81.402 in expanded form using the powers of ten?
81.402 in expanded form using the powers of ten = (8 x 10^1) + (1 x 10^0) + (4/10^1) + (0/10^2) + (2/10^3)
