5.NBT.1 Understanding Place Value Relationships

In the number $$7.77$$ , the underlined digit is $$7$$ in the tenths place: $$7.\underline{7}7$$ . How does this $$7$$ compare to the $$7$$ in the hundredths place?

Which statement is true about the value of the digit $$2$$ in the number $$2,222$$ as you move from right to left?

In the number $$0.555$$ , how does the value of the $$5$$ in the hundredths place compare to the $$5$$ in the thousandths place?

In the number $$8,080$$ , how does the value of the $$8$$ in the thousands place compare to the $$8$$ in the tens place?

In the number $$9.99$$ , the underlined digit is $$9$$ in the hundredths place: $$9.9\underline{9}$$ . How does this $$9$$ compare to the $$9$$ in the tenths place?

In the number $$6,666$$ , what is the value of the $$6$$ in the hundreds place compared to the $$6$$ in the thousands place?

In the number $$3,030$$ , how does the value of the $$3$$ in the thousands place compare to the $$3$$ in the tens place?

What place value is to the right of the decimal?

(a)  

How many decimals are in a number?

(a)  

The farther the number is on the Place Value table to the left, the (a)   it is.