data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAB4CAYAAAB1ovlvAAAAAXNSR0IArs4c6QAACURJREFUeF7tnX1IVWccx3++LzXLfIO0ZdoLK5ysF7RZWOFiMKKIRkH1R4MkCsaCCFp/FET0xwIHgzFZbTHY/tiIFRJaTQqKXpmygq212YtmWlnmMi296vg9oXnTe8+v37nH6zl9Hwjhnt/znOf5/D73vDyd89yIvr6+PkIBgTARiICAYSKP3RoCEBAihJXAsALW1NTQ5MmTKSoqakQ719vbSw0NDTRr1iyKjo4e0X1jZ+EhMETA6upqI1+oyrOmf6jul33U6+sO2mRKWjrlln5NnZ2d1NjYSPPmzaP4+PhQdQPtjFICfgJevHiRxo4da7p6+fJlI4Hd4jvzLeXcOOzXTHT+MvL9UTGk6c5tv9ODBw/M593d3ZSfn29396g/ygn4CXjnzh0jQEREBJWXl5sj0Jw5c+j69et048YNSktLI75p3rx5M+3evZvS09Np/PjxNHXqVHr06BGdPHnSnD5Z4ocPH9K6deso8sL3lHPz1wEMkVn5FPfR59RZvnoImvatl6ipqcnsPzEx0bSL4m0CfgLW1dVRS0uLGfGBAweosLCQxowZQ3xkXLp0qbk+a25uphUrVtDRo0dpwoQJRpT9+/fTqlWriK/h+Nrt6dOntGnTJiPzmNqf/ASMyimk2A+20rOft1Ffa4Mf3bZPzxN/CbikpKRAQG+7Z0bnJyDffLS3t5sjEJdx48YNIGCpkpOTqauri9ra2vy2cVBCQgI9f/6cfD6fkWjixIn05MkTir7wHeW1VItQPtpylm7fvm1iIyMjqaioSFQPQe4lMOQm5PDhw0bAwfLZGR63k1jzAxEFn++Oyn2f6indHD1Z3LVr19rZLeq6hMCw0zCnTp0y12J8SuVrPhZyuL+Bxth/BH1dBjztM3fuXHOtqSkdHR3E/3DtqKEXnjqOT8PYGVZSUhKd/2Y79Tb/bdnMuyu3UF92obkE4EuEgoICyzoICD+BoNMwxcXF5ogyXLl16xZlZ2ebaz8+bfYXvvvlG4hg5dU6g2O53ZiYGMrMzKTEhHjyfVFE6QkvJ8Sj3imhnr9+G9J8bMln9G/mh+Zzvvnh60dMZodfMKseBJ2GuXv3Li1fvpyuXLliplVmzJhhji6lpaW0Y8cOysvLM1MxPGc4c+ZMKikpoSNHjphTKJ++Dx48SBs3bqSdO3fS9u3b6cSJE1RWVkZ8iq+oqKBFixbR6dOnaeHChWbKJzU1lSorK019br/H100RXxZTWvxLAWOKPqGIpAzqqtznNzYW8M+0JQOXCnz0zMnJsRo/toeZgOU0DM/z8d3xsmXLqKqqih4/fkzr16+nY8eOESeZt7Og06ZNo9mzZ5vP+XqRJeJpGj6C8jwizxvu3bvXTOHU1tbSvXv3KCMjg65du2b+8o0HC8PTPHwnvGvXLurseErRXy3xEzC2ZKtB1vVb2RABa5Ne3jXzXfikSZPCjBe7tyIQdBrGqnL/9uPHj9OCBQvM6TjY6XW49ngCm0UdXOLi4l5MBfV0U9qPH1PqoCNgoD6xmBffmms219fX4y5amrwwxzk+DWNnfHwkfTviIfXWnbVspuO9ddT6X7uZLOfrPz4io4x+AsNOw/Bplv/3gyednSiBpnVe9/NX+8YT5XwkRnEPATwP6J5cebKnENCTaXXPoCCge3LlyZ5CQE+m1T2DgoDuyZUnewoBPZlW9wwKAronV57sKQT0ZFrdMygI6J5cebKnENCTaXXPoCCge3LlyZ5CQE+m1T2DgoDuyZUnewoBPZlW9wwKAronV57sKQT0ZFrdMygI6J5cebKnENCTaXXPoCCge3LlyZ66VsBLly7RuXPnzKuhGzZsGFhQyZNZ8vCgXCsg54TfV96zZ49JDy/JsWbNGuJXOnmpOBR3EHC1gIz40KFDZq3CwYXf5uMX0+fPn29Wec3NzTUvwmsLv3zPb9yhhJ6AZwXkda55pa2srCzznvD9+/fV9Hi9Q14+BCX0BFwt4OBTcE9PD61evdqs6Lpy5coBUvx+s92VskLRRuhT540WXStg/00IL4DJNyGBSijkCUUb3tAl9KNwrYBSFKGQJxRtSPv7psVBQEHGIaAAkjIEAgrAQUABJGUIBBSAg4ACSMoQCCgABwEFkJQhEFAADgIKIClDIKAAHAQUQFKGQEABOAgogKQMgYACcBBQAEkZAgEF4CCgAJIyBAIKwEFAASRlCAQUgIOAAkjKEAgoAAcBBZCUIaNaQP65iKtXr1JsbKxyeGR+pWn69Onq+lyRf+1p8eLFttpA5eEJjGoBb968aXo9ZcoUdf5CcfQKRRvqAXi8IgQUJBgCCiApQyCgABwEFEBShkBAATgIKICkDIGAAnAQUABJGQIBBeAgoACSMgQCCsBBQAEkZQgEFICDgAJIyhAIKAAHAQWQlCEQUAAOAgogKUMgoAAcBBRAUoZAQAE4CCiApAyBgAJwEFAASRkCAQXgIKAAkjIEAgrAQUABJGUIBBSAg4ACSMoQRwWsqqqytbJo/6qmGRkZyuHhgVQ1uBGq6KiAdo8ceCB1hCwI424goAC+3S+SYBdvbAgEFKQeAgogKUMgoAAcBBRAUoZAQAE4CCiApAyBgAJwEFAASRkCAQXgIKAAkjIEAgrAQUABJGUIBBSAg4ACSMoQCCgABwEFkJQhEFAADgIKIClDIKAAHAQUQFKGQEABOAgogKQMgYACcBBQAEkZAgEF4CCgAJIyJKCAvDhka2urstkX1Xhxyby8PHUbjY2Npm5mZqa6Dbt94B3jB6vV+C0rBhTwzJkz5tfG7RS7yYeAdui7o25AAUNx2rHbBh5IdYdEdnoJAQX07H6RBLt4Y0MgoCD1EFAASRkCAQXgIKAAkjIEAgrAQUABJGUIBBSAg4ACSMoQCCgABwEFkJQhEFAADgIKIClDIKAAHAQUQFKGQEABOAgogKQMgYACcBBQAEkZAgEF4CCgAJIyBAIKwEFAASRlCAQUgIOAAkjKEAgoAAcBBZCUIUEFVLY5UI0f5LTzTGH/A7HJycnqrtjtQ/+OCwoK1H1AxcAEHH0kH+BBwIoABLQihO2OEoCAjuJF41YEIKAVIWx3lAAEdBQvGrciAAGtCGG7owQgoKN40bgVAQhoRQjbHSUAAR3Fi8atCEBAK0LY7igBCOgoXjRuRQACWhHCdkcJQEBH8aJxKwL/A+1XsPMVxBhQAAAAAElFTkSuQmCCdata:image/png;base64,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501000.75-50500.5501000.25-50Unfortunately couldn't get it in a manner for any percentage of any number, but I was able to do my operators for a sample number of 4. If it was 5 then the percentage multiplied by the anwer put in would be in a manner only that one square would not show for each row higher that is displayed. Whatever number you answer, you will see that many squares drawn, and depending on that there will be different "percentages" of all those squares going up each row. 45