Q#91. 1) In log Multiply change into Addition
2) In log Divide change into subtraction
3) In log we never find power
4) Characteristics = value – 1
5) log 1 = 0
6) log 10 = 1
Key point of logarithm
LOGARITHM
9. EXERCISE 3.6
Find the value of the following by using logarithms:
2 (1.9355 + 0) + (1.5717 + 8)
11. EXERCISE 3.6
Find the value of the following by using logarithms:
2 (1.9355 + 0) + (1.5717 + 8) – (2.7716 + 0)
12. EXERCISE 3.6
Find the value of the following by using logarithms:
2 (1.9355 + 0) + (1.5717 + 8) – (2.7716 + 0)
2 (1.9355) + (1.5725) – (2.7716)
13. EXERCISE 3.6
Find the value of the following by using logarithms:
2 (1.9355 + 0) + (1.5717 + 8) – (2.7716 + 0)
2 (1.9355) + (1.5725) – (2.7716)
3.871 + 1.5725 – 2.7716
14. EXERCISE 3.6
Find the value of the following by using logarithms:
2 (1.9355 + 0) + (1.5717 + 8) – (2.7716 + 0)
2 (1.9355) + (1.5725) – (2.7716)
3.871 + 1.5725 – 2.7716
5.4435 – 2.7716
15. EXERCISE 3.6
Find the value of the following by using logarithms:
2 (1.9355 + 0) + (1.5717 + 8) – (2.7716 + 0)
2 (1.9355) + (1.5725) – (2.7716)
3.871 + 1.5725 – 2.7716
5.4435 – 2.7716
2.6719
For Antilog
.6719
17. EXERCISE 3.6
Find the value of the following by using logarithms:
2 (1.9355 + 0) + (1.5717 + 8) – (2.7716 + 0)
2 (1.9355) + (1.5725) – (2.7716)
3.871 + 1.5725 – 2.7716
5.4435 – 2.7716
2.6719
For Antilog
.6719
4688 + 10
469.8 answer