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Byju's Answer
Standard XII
Mathematics
Derivative from First Principle
If 2a-8×5-2...
Question
If
2
(
a
−
8
×
5
)
−
2
×
7
=
3
×
1
×
a
+
7
×
4
−
(
8
×
1
×
a
−
1
)
, find
a
.
A
123
8
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B
123
7
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C
8
123
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D
7
123
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Solution
The correct option is
A
123
7
Given,
2
(
a
−
8
×
5
)
−
2
×
7
=
3
×
1
×
a
+
7
×
4
−
(
8
×
1
×
a
−
1
)
.
L.H.S.
=
2
×
a
−
2
×
8
×
5
−
2
×
7
=
2
a
−
80
−
14
...[Simplifying]
=
2
a
−
94
.
R.H.S.
=
3
×
1
×
a
+
7
×
4
−
(
8
×
1
×
a
−
1
)
=
3
a
+
28
−
8
a
+
1
...[Simplifying]
=
−
5
a
+
29
.
According to the question, L.H.S.
=
R.H.S.
Then,
⇒
2
a
−
94
=
−
5
a
+
29
.
Transposing
a
terms to one side, we get,
⇒
2
a
+
5
a
=
94
+
29
⇒
7
a
=
123
⇒
a
=
123
7
.
Hence, option
B
is correct.
Suggest Corrections
0
Similar questions
Q.
Find
a
:
c
when
(
1
)
a
:
b
=
2
:
5
and
b
:
c
=
4
:
7
(
2
)
a
:
b
=
1
1
2
:
1
2
3
and
b
:
c
=
1
2
3
:
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.
Q.
861
(
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)
123
1107
(
.
.
.
.
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123
784
(
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112
Q.
Observe the following pattern and find the next step.
1
×
8
+
1
=
9
12
×
8
+
2
=
98
123
×
8
+
3
=
987
Q.
Study the pattern:
1
×
8
+
1
=
9
12
×
8
+
2
=
98
123
×
8
+
3
=
987
1234
×
8
+
4
=
9876
12345
×
8
+
5
=
98765
Write the next four steps. Can you find out how the pattern works ?
Q.
Question 123
Tell which property allows you to compare
2
3
×
[
3
4
×
5
7
]
and
[
2
3
×
5
7
]
×
3
4
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