Math, asked by hassanmeer788, 4 months ago

Real numbers a, b, c, and d satisfy property ab = 2cd. Which number can not be expressed as the product abcd?
a)50
b)100
c)200
d)450
e)800​

Answers

Answered by mcgpay07
8

Answer:

b) 100 , because you 450=2*15^2 , its gives a real no solution

Attachments:
Answered by amitnrw
6

Given : ab = 2cd

To Find :  Which number can not be expressed as the product abcd?

a)50

b)100

c)200

d)450

e)800​

Solution:

abcd

ab =2cd

= 2cd  cd

= 2(cd)²

2(cd)² = 50

=> cd = ± 5

2(cd)² = 100

=> cd = ± 5√2

2(cd)² =200

=> cd = ± 10

2(cd)² =450

=> cd = ± 15

2(cd)² = 800

=> cd = ± 20

All can be expressed if a, b , c and d are real

But if a , b c  and d are rational numbers

Then  cd = ± 5√2   is not possible

Hence abcd can not be 100

Learn More:

sum of rational numbers whose absolute value is 7/3​

brainly.in/question/30900162

using average, write 3 rational numbers between 14/5 and 16/3 ...

brainly.in/question/10581227

Fill in the missing fractions. __-3/21=5/21 - Brainly.in

brainly.in/question/5617439

Similar questions