[img]data:image/png;base64,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[/img][br][size=150][br]Andre said, “That doesn’t look right to me.”[br][br]Explain why Kiran is correct or explain how he can fix the number line.[/size]
Which is larger, [math]29\cdot10^-7[/math] or [math]6\cdot10^{-6}[/math]? Estimate how many times larger.
Which is larger, [math]7\cdot10^{-8}[/math] or [math]3\cdot10^{-9}[/math]? Estimate how many times larger.