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Estimating Imperfect Square Roots
Estimating Imperfect Square Roots
Estimating Imperfect Square Roots
Estimating Imperfect Square Roots
Estimating Imperfect Square Roots
Estimating Imperfect Square Roots
Estimating Imperfect Square Roots
Estimating Imperfect Square Roots
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What others say

"Great resource for estimating square roots! It allowed my students to get the practice they needed! Thank you!"
star
Angela B.

Description

This graphic organizer helps students learn and memorize the steps to estimating an imperfect square root to the nearest tenth by setting up the process. Worksheet includes six examples and two tie-up questions.
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Estimating Imperfect Square Roots

Rated 5 out of 5, based on 1 reviews
5.0 (1 rating)
Richards8Math
17 Followers
$1.50

Highlights

Digital downloads
Grades icon
Grades
7th - 9th
Standards icon
Standards
Pages
4
Answer Key
Included
Teaching Duration
30 minutes

What others say

"Great resource for estimating square roots! It allowed my students to get the practice they needed! Thank you!"
star
Angela B.

Description

This graphic organizer helps students learn and memorize the steps to estimating an imperfect square root to the nearest tenth by setting up the process. Worksheet includes six examples and two tie-up questions.
Report this resource to TPT
Reported resources will be reviewed by our team. Report this resource to let us know if this resource violates TPT's content guidelines.

Reviews

5.0
Rated 5 out of 5, based on 1 reviews
1
rating
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Great Resource!
Rated 5 out of 5
March 13, 2026
Met expectations
Great value
Standards-aligned
Great resource for estimating square roots! It allowed my students to get the practice they needed! Thank you!
Angela B.
1,248 reviews • Georgia
Grades taught: 6th, 8th

Questions & Answers

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Standards

to see state-specific standards (only available in the US).
Use rational approximations of irrational numbers to compare the size of irrational numbers, locate them approximately on a number line diagram, and estimate the value of expressions (e.g., π²). For example, by truncating the decimal expansion of √2, show that √2 is between 1 and 2, then between 1.4 and 1.5, and explain how to continue on to get better approximations.
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