Mathematics
Grade-8
Easy
Question
Quad OBCD is similar to Quad OHTE because:
![](data:image/png;base64,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)
- Quad OBCD can be reflected over the x axis and then rotated 900
- Quad OBCD can be reflected over the x-axis and then dilated about point O by a scale factor of 2
- Quad OBCD can be reflected over the y-axis and then dilated about point O by a scale factor of 2
- Quad OBCD can be reflected over the y-axis and then dilated about point O by a scale factor of
![1 half](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAjCAYAAACZ6FpfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAJFJREFUeNpjYMAP1IC4FogvMFAIFgNxGhD/Z6ASGDVo1KBBYdB/LHgUDCbwn0w8CgYLsAbiNUD8CYh/QaujaHIMOgjEkUDMA+VrAfFRqBjFQB6IL1HLyz+oYYgl1HsUAQ4gPgmNBLKBIBBvAGI3SgxRghqiQokhGkA8G4i5KDFEHIhXATELpYG7BeoimhZyWAEAI3M1I31CbrEAAABidEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1mcmFjPjxtbj4xPC9tbj48bW4+MjwvbW4+PC9tZnJhYz48L21hdGg+ND6jrQAAAABJRU5ErkJggg==)
Hint: