Mr Daniels Maths
Rearranging Formula 1

Set 1

Set 2

Set 3

Q1) \(w ={x \over 10.} \) Find \(x\). [ \(x\) = \(10w\)]

Q1) \(z =9w + 3\) . Find w . [ \(w \)= \({z -3}\over9\)]

Q1) x = \(z\over 6\) -8. Find z . [ \(z \)= \(6( x +8)\)]

Q2) \(x =6z. \) Find \((z).\) [ \(z\) = \(x\over6\)]

Q2) \(w =5z + 2\) . Find z . [ \(z \)= \({w -2}\over5\)]

Q2) z = \(x\over 3\) + 5. Find x . [ \(x \)= \(3( z -5)\)]

Q3) \(z =5w. \) Find \((w).\) [ \(w\) = \(z\over5\)]

Q3) \(z =4x + 7\) . Find x . [ \(x \)= \({z -7}\over4\)]

Q3) w = \(z\over 8\) -7. Find z . [ \(z \)= \(8( w +7)\)]

Q4) w =x -4. Rearrange to find x . [ \(x = w +4\)]

Q4) \(w =4x + 6\) . Find x . [ \(x \)= \({w -6}\over4\)]

Q4) w = \(z\over 6\) + 4. Find z . [ \(z \)= \(6( w -4)\)]

Q5) w =x + 4. Rearrange to find x . [ \(x = w -4\)]

Q5) \(z =7x -4\) . Find x . [ \(x \)= \({z +4}\over7\)]

Q5) x = \(z\over 2\) + 7. Find z . [ \(z \)= \(2( x -7)\)]

Q6) \(x =5z. \) Find \((z).\) [ \(z\) = \(x\over5\)]

Q6) \(x =4w -8\) . Find w . [ \(w \)= \({x +8}\over4\)]

Q6) z = \(w\over 4\) + 7. Find w . [ \(w \)= \(4( z -7)\)]

Q7) \(z ={w \over 6.} \) Find \(w\). [ \(w\) = \(6z\)]

Q7) \(y =10x + 8\) . Find x . [ \(x \)= \({y -8}\over10\)]

Q7) w = \(x\over 3\) -5. Find x . [ \(x \)= \(3( w +5)\)]

Q8) x =z + 10. Rearrange to find z . [ \(z = x -10\)]

Q8) \(w =9z -6\) . Find z . [ \(z \)= \({w +6}\over9\)]

Q8) y = \(w\over 5\) + 5. Find w . [ \(w \)= \(5( y -5)\)]

Q9) \(z ={x \over 3.} \) Find \(x\). [ \(x\) = \(3z\)]

Q9) \(z =9x + 10\) . Find x . [ \(x \)= \({z -10}\over9\)]

Q9) x = \(w\over 7\) + 2. Find w . [ \(w \)= \(7( x -2)\)]

Q10) y =z -9. Rearrange to find z . [ \(z = y +9\)]

Q10) \(x =2y + 10\) . Find y . [ \(y \)= \({x -10}\over2\)]

Q10) y = \(x\over 7\) + 6. Find x . [ \(x \)= \(7( y -6)\)]