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IEBgjIACHuPu1mwB6QkQIPCkgP0SECBAgACBAQIKeAC6KwlECwhPgMAfAgr4Dwb/IUCgtYBvuGot6rzVBBTwahuVh8A8Ar7h6vUuvELgbwEF/DeFvxAg0FjAN1w1BnXcWgIKeK19SkOAAIF5BUz2jYAC/obDPwgQIECAwDUCCvgaZ7cQIECAQLbAq/QK+BWJFwgQIECAQH8BBdzf2A0ECBAgQOCVQFQBv0rvBQIECBAgMEhAAQ+Cdy0BAgQIZAso4Jj9C0qgjYBvuGrj6BQCCtjvAAECewV8w9VeMc8TeENAAb+B4qX1BCRqKuAbrppyOixVQAGnbl5uAgQIEBgqoICH8rucwBUC7iBAYEYBBTzjVsxEgAABAssLKODlVywggWwB6QnMKqCAZ92MuQgQIEBgaQEFvPR6hSNAIFtA+pkFFPDM2zEbAQIECCwroICXXa1gBPYJ+IarfV6enl9g9gkV8OwbMh+B6wR8w9V11m4i8KSA/RIQIPBZwDdcfZbwk8AFAn0L+IIAriBAgAABAhUFFHDFrZmZAAECBMoLKOB+K3QyAQIECBC4KaCAb9J4gwABAgQI9BNQwP1ss0+WngABAgTuCijguzzeJECAAAECfQQUcB9Xp2YLSE+AAIGHAgr4IZEHCNQW8A1Xtfdn+nUFFPC6u5WMwGeBa7/h6vOtfhIgcFdAAd/l8SaBJQR8w9USaxRiNQEFvNpG5SFAYKSAuwlsFlDAm6k8SIAAAQIE2gko4HaWTiJAgEC2gPS7BBTwLi4PEyBAgACBNgIKuI2jUwgQIEAgW2B3egW8m8wHCBAgQIDAeQEFfN7QCQQIECBAYLfAUgW8O70PECgs8OHDhx9evuXq0Z9PEb//+PHjd59++j8BAhMJKOCJlmEUAp0Efnv37t3Ll3F0Ot6xBAgcEVDAR9Sm/Iyh0gR+/fXX/z4/P//y/PjPzy/PpPnIS2B2AQU8+4bMR4AAAQJLCijgJdeaF0piAgQIVBNQwNU2Zl4CBAgQWEJAAS+xRiGyBaQnQKCigAKuuDUzEyBAgEB5AQVcfoUCEMgWkJ5AVQEFXHVz5iZAgACB0gIKuPT6DE+AQLaA9JUFFHDl7ZmdAAECBMoKKOCyqzM4AQIEsgWqp1fA1TdofgIECBAoKaCAS67N0AQIECBQXeBcAVdPb34CBAgQIDBIQAEPgnctAQIECGQLKODj+/dJAgQIECBwWEABH6bzQQIECBAgcFxAAR+3y/6k9AQIECBwSkABn+LzYQIECBAgcExAAR9z86lsAekJECBwWkABnyZ0AAECBAgQ2C+ggPeb+QSBbAHpCRBoIqCAmzA6hAABAgQI7BNQwPu8PE2AQLaA9ASaCSjgZpQOIkCAAAEC2wUU8HYrTxIgQCBbQPqmAgq4KafDCBAgQIDANgEFvM3JUwQIECCQLdA8vQJuTupAAgQIECDwWEABPzbyBAECBAgQaC5QqoCbp3cgAQIECBAYJKCAB8G7lgABAgSyBRRwmf0blAABAgRWElDAK21TFgIECBAoI6CAy6wqe1DpCRAgsJqAAl5to/IQIECAQAkBBVxiTYbMFpCeAIEVBRTwiluViQABAgSmF1DA06/IgASyBaQnsKqAAl51s3IRIECAwNQCCnjq9RiOAIFsAelXFlDAK29XNgIECBCYVkABT7sagxEgQCBbYPX0Cnj1DctHgAABAlMKKOAp12IoAgQIEFhd4H4Br55ePgIECBAgMEhAAQ+Cdy0BAgQIZAso4Nv79w4BAgQIEOgmoIC70TqYAAECBAjcFlDAt22y35GeAAECBLoKKOCuvA4nQIAAAQJvCyjgt128mi0gPQECBLoLKODuxC4gQIAAAQKvBRTwaxOvEMgWkJ4AgUsEFPAlzC4hQIAAAQLfCijgbz38iwCBbAHpCVwmoIAvo3YRAQIECBD4IqCAv1j4GwECBLIFpL9UQAFfyu0yAgQIECDwp4AC/tPBfwkQIEAgW+Dy9Ar4cnIXEiBAgACBpycF7LeAAAECBAgMEJiqgAfkdyUBAgQIEBgioICHsLuUAAECBNIFFPA0vwEGIUCAAIEkAQWctG1ZCRAgQGAaAQU8zSqyB5GeAAECaQIKOG3j8hIgQIDAFAIKeIo1GCJbQHoCBBIFFHDi1mUmQIAAgeECCnj4CgxAIFtAegKpAgo4dfNyEyBAgMBQAQU8lN/lBAhkC0ifLKCAk7cvOwECBAgME1DAw+hdTIAAgWyB9PQKOP03QH4CBAgQGCKggIewu5QAAQIEsgWenhRw+m+A/AQIECAwREABD2F3KQECBAikCyQXcPru5SdAgACBgQIKeCC+qwkQIEAgV0ABp+5ebgIECBAYKqCAh/K7nAABAgRSBRRw6uazc0tPgACB4QIKePgKDECAAAECiQIKOHHrMmcLSE+AwBQCCniKNRiCAAECBNIEFHDaxuUlkC0gPYFpBBTwNKswCAECBAgkCSjgpG3LSoBAtoD0Uwko4KnWYRgCBAgQSBFQwCmblpMAAQLZAtOlV8DTrcRABAgQIJAgoIATtiwjAQIECEwncGkBT5feQAQIECBAYJCAAh4E71oCBAgQyBZQwJft30UECBAgQOCLgAL+YuFvBAgQIEDgMgEFfBl19kXSEyBAgMC3Agr4Ww//IkCAAAEClwgo4EuYXZItID0BAgReCyjg1yZeIUCAAAEC3QUUcHdiFxDIFpCeAIG3BRTw2y5eJUCAAAECXQUUcFdehxMgkC0gPYHbAgr4to13CBAgQIBANwEF3I3WwQQIEMgWkP6+gAK+7+NdAgQIECDQRUABd2F1KAECBAhkCzxOr4AfG3mCAAECBAg0F1DAzUkdSIAAAQIEHgusXMCP03uCAAECBAgMElDAg+BdS4AAAQLZwAOPLwAAA15JREFUAgp41f3LRYAAAQJTCyjgqddjOAIECBBYVUABr7rZ7FzSEyBAYHoBBTz9igxIgAABAisKKOAVtypTtoD0BAiUEFDAJdZkSAIECBBYTUABr7ZReQhkC0hPoIyAAi6zKoMSIECAwEoCCnilbcpCgEC2gPSlBBRwqXUZlgABAgRWEVDAq2xSDgIECGQLlEuvgMutzMAECBAgsIKAAl5hizIQIECAQDmBpgVcLr2BCRAgQIDAIAEFPAjetQQIECCQLaCAm+3fQQQIECBAYLuAAt5u5UkCBAgQINBMQAE3o8w+SHoCBAgQ2CeggPd5eZoAAQIECDQRUMBNGB2SLSA9AQIE9gso4P1mPkGAAAECBE4LKODThA4gkC0gPQECxwQU8DE3nyJAgAABAqcEFPApPh8mQCBbQHoCxwUU8HE7nyRAgAABAocFFPBhOh8kQIBAtoD05wQU8Dk/nyZAgAABAocEFPAhNh8iQIAAgWyB8+kV8HlDJxAgQIAAgd0CCng3mQ8QIECAAIHzApUL+Hx6JxAgQIAAgUECCngQvGsJECBAIFtAAVfdv7kJECBAoLSAAi69PsMTIECAQFUBBVx1c9lzS0+AAIHyAgq4/AoFIECAAIGKAgq44tbMnC0gPQECSwgo4CXWKAQBAgQIVBNQwNU2Zl4C2QLSE1hGQAEvs0pBCBAgQKCSgAKutC2zEiCQLSD9UgIKeKl1CkOAAAECVQQUcJVNmZMAAQLZAsulV8DLrVQgAgQIEKggoIArbMmMBAgQILCcwK4CXi69QAQIECBAYJCAAh4E71oCBAgQyBZQwJv370ECBAgQINBOQAG3s3QSAQIECBDYLKCAN1NlPyg9AQIECLQVUMBtPZ1GgAABAgQ2CSjgTUweyhaQngABAu0FFHB7UycSIECAAIGHAgr4IZEHCGQLSE+AQB8BBdzH1akECBAgQOCugAK+y+NNAgSyBaQn0E9AAfezdTIBAgQIELgpoIBv0niDAAEC2QLS9xVQwH19nU6AAAECBN4UUMBvsniRAAECBLIF+qdXwP2N3UCAAAECBF4JKOBXJF4gQIAAAQL9BWYu4P7p3UCAAAECBAYJKOBB8K4lQIAAgWwBBTzr/s1FgAABAksLKOCl1yscAQIECMwq8DsAAAD//95tPasAAAAGSURBVAMAtWiA4EGDNW0AAAAASUVORK5CYII=Have Alonzo Draw 8 steps that are 10 units long