Find the number whose logarithm to base 10 is 2.6025

Assessment: WAEC SSCE - General Mathematics - 1998 (Objective) Subject: General Mathematics

Question 1 Report

Find the number whose logarithm to base 10 is 2.6025
Answer Details
The logarithm of a number to base 10 is the power to which 10 is raised to give the number. Therefore, if log10x = y, then x = 10y. In this case, the logarithm to base 10 is given as 2.6025. Therefore, the number is x = 102.6025. Using a calculator, we get x ≈ 400.4. Therefore, the number whose logarithm to base 10 is 2.6025 is approximately 400.4.
Read lesson note on Logarithms (WAEC)
View Answer

Related Questions

1

When an aeroplane is 800m above the ground, its angle of elevation from a point P on the ground is 30o. How far is the plane from P by line of sight?
2

Find the root of the equation 2x\(^2\) - 3x - 2 = 0
3

If log\(_{10}\) a = 4; what is a?
4

Simplify 0.63954 ÷ 0.003 giving your answer correct to two significant figures
5

If log\(_{10}\) q = 2.7078, what is q?
6

A student measured the length of a room and obtained the measurement of 3.99m. If the percentage error of is measurement was 5% and his own measurement was s...
7

What value of k makes the given expression a perfect square ? m\(^2\) - 8m + k = 0
8

Cos x is negative and sin x is negative.Which of the following is true of x?

Download The App On Google Playstore

Everything you need to excel in your exams

Green Bridge CBT Mobile App
Personalized AI Learning Chat Assistant
200,000+ Exam Questions Across IGCSE, JAMB, WAEC & NECO
Over 3,900 Lesson Notes
Offline Support - Learn Anytime, Anywhere
Green Bridge Timetable
Literature Summaries & Potential Questions
Track Your Performance & Progress
In-depth Explanations for Comprehensive Learning