Exams
Subjects
Classes
Home
Exams
Banking And Insurance
Employability Skills
right method of communica...
Question:
medium
Right method of communication depends upon various factors. Mention any two such factors.
CBSE Class X - 2024
CBSE Class X
Updated On:
Jan 13, 2026
Show Solution
Solution and Explanation
Message Clarity:
Ensure the message is unambiguous and brief to prevent misunderstandings.
Audience Comprehension:
Tailor the message to the audience's expertise, vocabulary, and inclinations for optimal reception.
Download Solution in PDF
Was this answer helpful?
0
Top Questions on Employability Skills
The word 'communication' comes from the Latin word communicare, which means
CBSE Class X - 2024
Beauty and Wellness
Employability Skills
View Solution
______ awareness is the ability to identify and name own emotions.
CBSE Class X - 2024
Beauty and Wellness
Employability Skills
View Solution
______ keys include keys for punctuation marks such as colon, question mark, etc.
CBSE Class X - 2024
Beauty and Wellness
Employability Skills
View Solution
When we double-click on a file, it will open the ______.
CBSE Class X - 2024
Beauty and Wellness
Employability Skills
View Solution
Want to practice more? Try solving extra ecology questions today
View All Questions
Questions Asked in CBSE Class X exam
Express each number as a product of its prime factors:
\(140\)
\(156\)
\(3825\)
\(5005\)
\(7429\)
CBSE Class X
The Fundamental Theorem of Arithmetic
View Solution
Find the LCM and HCF of the following pairs of integers and verify that LCM × HCF = product of the two numbers.
\(26\)
and
\(91\)
\(510\)
\(\)
and
\(92\)
\(336\)
and
\(54\)
CBSE Class X
The Fundamental Theorem of Arithmetic
View Solution
Find the LCM and HCF of the following integers by applying the prime factorisation method.
\(12, 15\)
and
\(17, 23\)
and
\(8, 9\)
and
\(25\)
CBSE Class X
The Fundamental Theorem of Arithmetic
View Solution
Given that HCF
\((306, 657) = 9\)
, find LCM
\((306, 657)\)
.
CBSE Class X
The Fundamental Theorem of Arithmetic
View Solution
Check whether
\(6n\)
can end with the digit
\(0\)
for any natural number
\(n\)
.
CBSE Class X
The Fundamental Theorem of Arithmetic
View Solution