data:image/png;base64,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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==score10Congratulations, you have finished the Quiz!2Your final score was 100%522+14,3654+342,39612*4,4838*4,1528+24/3*9,80"2x+8=0, find x",-4"x^2-4x+4, find x",-2"3y=2x-1, find the slope of the equation",2/39+2i^2,73i*4i+3,-90.5-0.111101