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Answers
Answer
Q7. Choice b)
Q8. Choice c)
Q9. Choice d)
Q10. Choice a) 180°
Explanation
Q7. Subtracting a number is denoted by '-'.
Q8. , so .
Q9. We know that
Since , we get .
Q10. Let's draw a parallel line against a side that passes through a vertice.
By property of parallel line, the angles of a triangle sum to 180°. (Refer to the attachment.)
Answer:
Answer
Q7. Choice b) z-yz−y
Q8. Choice c) 5^4=6255
4
=625
Q9. Choice d) a^m\times a^n=a^{m+n}a
m
×a
n
=a
m+n
Q10. Choice a) 180°
Explanation
Q7. Subtracting a number is denoted by '-'.
Q8. 5^4=5\times 5\times 5\times 55
4
=5×5×5×5 , so 5^4=6255
4
=625 .
Q9. We know that
\mathrm{a^m=\underset{m\:times}{a\times a\times ...\times a}}a
m
=
mtimes
a×a×...×a
\mathrm{a^n=\underset{n\:times}{a\times a\times ...\times a}}a
n
=
ntimes
a×a×...×a
\mathrm{a^{m+n}=\underset{m+n\:times}{a\times a\times ...\times a}}a
m+n
=
m+ntimes
a×a×...×a
Since \mathrm{a^m\times a^n=\underset{m+n\:times}{a\times a\times ...\times a}}a
m
×a
n
=
m+ntimes
a×a×...×a
, we get \mathrm{a^m\times a^n=a^{m+n}}a
m
×a
n
=a
m+n
.
Q10. Let's draw a parallel line against a side that passes through a vertice.
By property of parallel line, the angles of a triangle sum to 180°. (Refer to the attachment