Mathematics
Grade-8
Easy
Question
Which of the statements is true about the graphed triangles?
![](data:image/png;base64,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)
- They are similar, because one can be obtained by dilating the other about the origin with a scale factor of 2
- They are similar, because one can be obtained by dilating the other about the origin with a scale factor of
![1 half](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAjCAYAAACZ6FpfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAJFJREFUeNpjYMAP1IC4FogvMFAIFgNxGhD/Z6ASGDVo1KBBYdB/LHgUDCbwn0w8CgYLsAbiNUD8CYh/QaujaHIMOgjEkUDMA+VrAfFRqBjFQB6IL1HLyz+oYYgl1HsUAQ4gPgmNBLKBIBBvAGI3SgxRghqiQokhGkA8G4i5KDFEHIhXATELpYG7BeoimhZyWAEAI3M1I31CbrEAAABidEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1mcmFjPjxtbj4xPC9tbj48bW4+MjwvbW4+PC9tZnJhYz48L21hdGg+ND6jrQAAAABJRU5ErkJggg==)
- They are not similar, because one can be obtained by dilating the other about the origin with a scale factor of 2
- They are not similar, because one can be obtained by dilating the other about the origin with a scale factor of
![1 half](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAjCAYAAACZ6FpfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAJFJREFUeNpjYMAP1IC4FogvMFAIFgNxGhD/Z6ASGDVo1KBBYdB/LHgUDCbwn0w8CgYLsAbiNUD8CYh/QaujaHIMOgjEkUDMA+VrAfFRqBjFQB6IL1HLyz+oYYgl1HsUAQ4gPgmNBLKBIBBvAGI3SgxRghqiQokhGkA8G4i5KDFEHIhXATELpYG7BeoimhZyWAEAI3M1I31CbrEAAABidEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1mcmFjPjxtbj4xPC9tbj48bW4+MjwvbW4+PC9tZnJhYz48L21hdGg+ND6jrQAAAABJRU5ErkJggg==)
Hint: