
Making use of the cube root of the table, find the cube roots of the following (correct to three decimal places).
7
Answer
601.8k+ views
Hint: Use this table
If multi digit number are given convert them into multiplication of unit digit numbers Example \[24:8\times 3\]
Complete step by step solution:
For this problem i.e.,
Finding the cube root of 7, use the given table in hint section
\[\sqrt[3]{7}=1\cdot 912\]
\[\therefore \]Answer is\[1\cdot 912\]
Note: We can appreciate the table because we can even calculate \[\sqrt[3]{70}\]by written
\[70=7\times 10\]
\[\sqrt[3]{70}=\sqrt[3]{7}\times \sqrt[3]{10}\]
From the table: \[\sqrt[3]{7}=1\cdot 912\]
\[\sqrt[3]{10}=2\cdot 154\]
\[\sqrt[3]{70}=\sqrt[3]{7}\times \sqrt[3]{10}\]
\[\Rightarrow 1\cdot 912\times 2\cdot 154\]
\[\Rightarrow 4\cdot 134\]
| $number$ | $\sqrt[3]{number}$ |
| 1 | 1.000 |
| 2 | 1.259 |
| 3 | 1.442 |
| 4 | 1.582 |
| 5 | 1.709 |
| 6 | 1.817 |
| 7 | 1.912 |
| 8 | 2.000 |
| 9 | 2.082 |
| 10 | 2.154 |
If multi digit number are given convert them into multiplication of unit digit numbers Example \[24:8\times 3\]
Complete step by step solution:
For this problem i.e.,
Finding the cube root of 7, use the given table in hint section
\[\sqrt[3]{7}=1\cdot 912\]
\[\therefore \]Answer is\[1\cdot 912\]
Note: We can appreciate the table because we can even calculate \[\sqrt[3]{70}\]by written
\[70=7\times 10\]
\[\sqrt[3]{70}=\sqrt[3]{7}\times \sqrt[3]{10}\]
From the table: \[\sqrt[3]{7}=1\cdot 912\]
\[\sqrt[3]{10}=2\cdot 154\]
\[\sqrt[3]{70}=\sqrt[3]{7}\times \sqrt[3]{10}\]
\[\Rightarrow 1\cdot 912\times 2\cdot 154\]
\[\Rightarrow 4\cdot 134\]
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