Home
Class 12
MATHS
The number 0.07 is 1000 times as large a...

The number 0.07 is 1000 times as large as which of the following numbers ?

A

0.7

B

0.07

C

0.007

D

7.0E-5

Text Solution

AI Generated Solution

The correct Answer is:
To solve the problem, we need to find a number \( x \) such that \( 0.07 \) is 1000 times larger than \( x \). We can express this mathematically as follows: 1. **Set up the equation**: We know that if \( 0.07 \) is 1000 times larger than \( x \), we can write the equation: \[ 0.07 = 1000 \times x \] 2. **Isolate \( x \)**: To find \( x \), we need to divide both sides of the equation by 1000: \[ x = \frac{0.07}{1000} \] 3. **Perform the division**: Now, we can calculate \( \frac{0.07}{1000} \): \[ x = 0.07 \div 1000 = 0.00007 \] 4. **Convert to scientific notation**: The number \( 0.00007 \) can be expressed in scientific notation: \[ 0.00007 = 7 \times 10^{-5} \] 5. **Final answer**: Therefore, the number \( x \) that \( 0.07 \) is 1000 times larger than is: \[ x = 7 \times 10^{-5} \]
Promotional Banner

Topper's Solved these Questions

  • ELEMENTARY ALGEBRA

    ENGLISH SAT|Exercise EXERCISE|12 Videos
  • DIAGNOSTIC TEST

    ENGLISH SAT|Exercise MCQs (EXERCISE)|50 Videos
  • EXPONENTIAL AND LOGARITHMIC FUNCTIONS

    ENGLISH SAT|Exercise Exercises|10 Videos

Similar Questions

Explore conceptually related problems

State the number of significant figures in each of the following numbers : (i) 2.653 xx 10^4 ,(ii) 0.00368 (iii) 65.3 (iv) 0.368 (v) 0.0300.

The imaginary number "I" is such that i^(2)=-1 . Which of the following statements is true about the complex number equivalent to (4-i)xx(1+2i)+(1-i)xx(2-3i) ?

If the sum of three positive numbers is 26. The second number is thrice as large as the first. If the sum of the squares of number is least, then find the numbers.

which of the following numbers is an imaginary number ?

Divide : 0.7 div1000

Evaluate: 0.02 xx 1000

If 7 times a number is 84, what 4 times the number?

Five coins were simultaneously tossed 1000 times and at each toss the number of heads were observed. The number of tosses during which 0,1,2,3,4 and 5 heads were obtained are shown in the table below. Find the mean number of heads per toss.

The number of times the digit 3 will be written when listing the integers from 1 to 1000, is

Five coins were simultaneously tossed 1000 times and at each toss the number of heads were observed. The number of tosses during which 0, 1, 2, 3, 4 and 5 heads were obtained are shown in the table below. Find the mean number of heads per toss. No. of heads per toss No. of tosses 0 38 1 144 2 342 3 287 4 164 5 25 Total 1000