Equations involving two linear moduli: check 1
Difficulty: ★★☆Info
Maths4U Original · Short practice
Write \(\displaystyle U=\)\(3 x + 20\) and \(\displaystyle V=\)\(5 x + 41\). Consider \(\left|{3 x + 20}\right| = \left|{5 x + 41}\right|\).
Find the smaller solution.
Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.
Equations involving two linear moduli: review variant 1
Difficulty: ★★☆Info
Maths4U Original · Short practice
Write \(\displaystyle U=\)\(4 x + 21\) and \(\displaystyle V=\)\(6 x + 43\). Consider \(\left|{4 x + 21}\right| = \left|{6 x + 43}\right|\).
Find the smaller solution.
Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.
Equations involving two linear moduli: check 2
Difficulty: ★★☆Info
Maths4U Original · Short practice
Write \(\displaystyle U=\)\(4 x + 21\) and \(\displaystyle V=\)\(6 x + 43\). Consider \(\left|{4 x + 21}\right| = \left|{6 x + 43}\right|\).
Find the larger solution.
Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.
Equations involving two linear moduli: review variant 2
Difficulty: ★★☆Info
Maths4U Original · Short practice
Write \(\displaystyle U=\)\(2 x + 22\) and \(\displaystyle V=\)\(4 x + 45\). Consider \(\left|{2 x + 22}\right| = \left|{4 x + 45}\right|\).
Find the larger solution.
Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.
Equations involving two linear moduli: check 3
Difficulty: ★★☆Info
Maths4U Original · Short practice
Write \(\displaystyle U=\)\(2 x + 22\) and \(\displaystyle V=\)\(4 x + 45\). Consider \(\left|{2 x + 22}\right| = \left|{4 x + 45}\right|\).
Find the distance between the two solutions.
Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.
Equations involving two linear moduli: review variant 3
Difficulty: ★★☆Info
Maths4U Original · Short practice
Write \(\displaystyle U=\)\(3 x + 23\) and \(\displaystyle V=\)\(5 x + 47\). Consider \(\left|{3 x + 23}\right| = \left|{5 x + 47}\right|\).
Find the distance between the two solutions.
Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.
Equations involving two linear moduli: check 4
Difficulty: ★★☆Info
Maths4U Original · Short practice
Write \(\displaystyle U=\)\(3 x + 23\) and \(\displaystyle V=\)\(5 x + 47\). Consider \(\left|{3 x + 23}\right| = \left|{5 x + 47}\right|\).
Find the midpoint of the two solutions.
Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.
Equations involving two linear moduli: review variant 4
Difficulty: ★★☆Info
Maths4U Original · Short practice
Write \(\displaystyle U=\)\(4 x + 24\) and \(\displaystyle V=\)\(6 x + 49\). Consider \(\left|{4 x + 24}\right| = \left|{6 x + 49}\right|\).
Find the midpoint of the two solutions.
Enter one exact number or fraction. These checks support non-calculator practice. Give full reasoning separately for written problems.