Search Header Logo
  1. Resource Library
  2. Math
  3. Number Sense
  4. Value Of Digits
  5. Understand Place Value With Decimals
Understand Place Value with Decimals

Understand Place Value with Decimals

Assessment

Presentation

Mathematics

5th Grade

Practice Problem

Hard

CCSS
5.NBT.A.2, 5.NBT.A.3A, 5.NBT.A.3B

+3

Standards-aligned

Created by

Josephine Aberg

Used 39+ times

FREE Resource

1 Slide • 14 Questions

1

Understand Place Value with Decimals

by S.Keomany

2

Multiple Choice

What number is 10 times greater than 0.7?

1

0.70

2

7

3

0.007

4

0.07

3

Multiple Choice

The value of the 9 in 0.09 is __________ the value of the 9 in 0.009.

1

10 times

2

100 times

3

One tenth

4

One hundredth

4

Multiple Choice

What is the missing value in the equation?

?×110=76.9?\times\frac{1}{10}=76.9  

1

.769

2

7.69

3

76.9

4

769

5

Fill in the Blank

Type answer...

6

Multiple Choice

When multiplying a number by 10510^5  , what happens to the placement of the decimal point?

1

The decimal point moves 5 places to the left.

2

The decimal point moves 4 places to the right.

3

The decimal point moves 5 places to the right.

4

The decimal point moves 3 places to the right.

7

Multiple Choice

What is the value of the expression below in decimal form?

(4×100)+(2×1)+(6×1100)+(7×11000)\left(4\times100\right)+\left(2\times1\right)+\left(6\times\frac{1}{100}\right)+\left(7\times\frac{1}{1000}\right)  

1

42.67

2

402.067

3

402.670

4

42.067

8

Multiple Select

Select the way that Bob could use to represent 34.121 in expanded form.

1

3 ×10 +4 ×1 +1 ×(110) + 2 ×(1100)+1×(11000)3\ \times10\ +4\ \times1\ +1\ \times\left(\frac{1}{10}\right)\ +\ 2\ \times\left(\frac{1}{100}\right)+1\times\left(\frac{1}{1000}\right)  

2

3×10+4×1+2×(110) +2 ×(11000)3\times10+4\times1+2\times\left(\frac{1}{10}\right)\ +2\ \times\left(\frac{1}{1000}\right)  

3

1×(110)+2×(1100)+1×(11000)1\times\left(\frac{1}{10}\right)+2\times\left(\frac{1}{100}\right)+1\times\left(\frac{1}{1000}\right)  

4

3×10+4×1+121×(11000)3\times10+4\times1+121\times\left(\frac{1}{1000}\right)  

9

Multiple Select

Which decimal is greater than 543.285?

1

654.328

2

54.285

3

543.085

4

543.298

10

Multiple Select

Select ALL the statements that are true.

1

85.934 <85.95885.934\ <85.958  

2

478.711>487.711478.711>487.711  

3

84.740=84.7484.740=84.74  

4

567.602 <567.62567.602\ <567.62  

11

Multiple Select

Isabel correctly compared 805.614 and 805.416.  Which statement could she have made when describing her reasoning? Choose all that apply.

1

The first digits that are different are in the thousandths place. 

2

I compared the digits in the tenths place.

3

All the digits are the same, so the numbers are equal. 

4

Because 6 tenths >4 tenths, 805.614 >805.416

12

Multiple Select

Which two numbers when rounded to the nearest tenth will have the same value?

1

30.346

2

29.911

3

30.406

4

30.292

13

Multiple Choice

What is 43.597 rounded to the nearest hundredth?

1

43.60

2

43.5

3

43.6

4

43.59

14

Multiple Choice

The number 30 is 110\frac{1}{10}  of 300.

1

True

2

False

15

Multiple Select

Select all the ways to write the decimal 30.425.

1

thirty tens and four hundred twenty-five thousandths

2

3×10+4×110+2×1100+5×110003\times10+4\times\frac{1}{10}+2\times\frac{1}{100}+5\times\frac{1}{1000}  

3

thirty and four hundred twenty-five thousandths

4

3×1+1×1+4×110+2×1100+5×110003\times1+1\times1+4\times\frac{1}{10}+2\times\frac{1}{100}+5\times\frac{1}{1000}  

Understand Place Value with Decimals

by S.Keomany

Show answer

Auto Play

Slide 1 / 15

SLIDE