Transformation Of Graph Dse Exercise [top] Jun 2026

If you are confused by a complex transformation, pick a distinct point (like the vertex or an intercept) and apply the rules to that single coordinate.

Which of the following represents the graph of ( y = -f(x + 2) ) if ( y = f(x) ) is the original graph? transformation of graph dse exercise

is translated right by 3 units and then reflected in the x-axis. What is the new equation? Translate right by 3: Reflect in x-axis: Answer: B Question 2: Short Answer (Paper 1 Style) be the graph of If you are confused by a complex transformation,

| Transformation | Effect on Graph | Mapping Rule | | --- | --- | --- | | Translation (Vertical) | Shift up/down by ( k ) units | ( y = f(x) + k ) | | Translation (Horizontal) | Shift left/right by ( h ) units | ( y = f(x - h) ) | | Reflection (x-axis) | Flip over x-axis | ( y = -f(x) ) | | Reflection (y-axis) | Flip over y-axis | ( y = f(-x) ) | | Stretch (Vertical) | Multiply y-values by ( a ) | ( y = a f(x) ) | | Stretch (Horizontal) | Multiply x-values by ( 1/b ) | ( y = f(bx) ) | What is the new equation

M(3,8)→(3−2,8)=(1,8)cap M open paren 3 comma 8 close paren right arrow open paren 3 minus 2 comma 8 close paren equals open paren 1 comma 8 close paren

A(2,0)→(2,0−3)=(2,-3)cap A open paren 2 comma 0 close paren right arrow open paren 2 comma 0 minus 3 close paren equals open paren 2 comma negative 3 close paren 3. State final results The new maximum point is and the transformed point ✅ Final Answer The transformed graph is obtained by shifting

( e^-x/3 + 2 = 3 ) ⇒ ( e^-x/3 = 1 ) ⇒ ( -x/3 = 0 ) ⇒ ( x = 0 ).