Write 0.416 666 667 correct to 3 significant figures.

Hey Ms — ready when you are. Question 8: Write 0.416 666 667 correct to 3 significant figures. Step 1: Identify the first three significant figures. The first non-zero digit is 4, so the first three significant figures are 4, 1, 6. Step 2: Look at the fourth significant figure to determine rounding. The fourth significant figure is 6. Since 6 is 5 or greater, round up the third significant figure. Step 3: Round the number. Rounding 0.416 up at the third significant figure gives 0.417. 0.417 Question 9: Express 12 000 in Standard form. Step 1: Move the decimal point to get a number between 1 and 10. The decimal point in 12 000 is after the last zero. Move it to the left until it is after the first non-zero digit (1). 12000. 1.2000 The number is 1.2. Step 2: Count the number of places the decimal point moved. The decimal point moved 4 places to the left. This means the exponent for 10 is 4. Step 3: Write the number in standard form. 1.2 × 10^4 1.2 × 10^4 Question 10: Write 2.36 × 10^3 as a decimal number (ordinary form). Step 1: Identify the exponent of 10. The exponent is 3. This means the decimal point needs to move 3 places to the right. Step 2: Move the decimal point. Start with 2.36. Move the decimal point 3 places to the right, adding zeros as placeholders. 2.36 23.6 236. 2360. 2360 Question 11: How many significant figures are in 10.659 22? Step 1: Apply the rules for significant figures. • All non-zero digits (1, 6, 5, 9, 2, 2) are significant. • Zeros between non-zero digits (the 0 between 1 and 6) are significant. Step 2: Count the significant figures. The digits are 1, 0, 6, 5, 9, 2, 2. All of these are significant. There are 7 significant figures. 7 significant figures Send me the next one 📸