Math, asked by tinu00, 4 months ago

In a test the student had to find the value of "x" in the expression. 42x+ 7 = 2x +7 to qualify for the second level. For what value of x that he determines will he qualify for level 2?

Answers

Answered by mehakkushwaha256
0

Answer:

The value of x in the expression is - 4.

Step-by-step explanation:

Given, 4^{(2x + 7)} = 2^{(x+2)}4

(2x+7)

=2

(x+2)

=> 2^{2(2x +7)} =2^{(x+2)}2

2(2x+7)

=2

(x+2)

=> 2^{(4x +14)} = 2^{(x+2)}2

(4x+14)

=2

(x+2)

Base of of the exponents are 2. So, the powers are equal.

=> 4x + 14 = x + 2

=> 4x - x = 2 - 14 = - 12

=> 3x = - 12

=> x = \frac{-12}{3}

3

−12

= - 4

If the student had qualified for level 2 then the student would have found the correct value of x.

The correct value of x is - 4.

Hence, the value of x in the expression is - 4.

Answered by smithasijotsl
0

Answer:

The student will be qualified to go to level 2 if he gets the value of x = 0

Step-by-step explanation:

Given,

Expression is 42x+ 7 = 2x +7

To find,

The value of 'x'

Solution:

The student qualifies to go level to level 2 if he find the value of 'x' correctly

We have the expression,

42x+ 7 = 2x +7

Subtracting 7 on both sides we get

42x = 2x

Subtracting 2x on both sides

42x - 2x = 0

40x = 0

This is possible only when the value of x = 0

The correct value of x = 0

Hence the student will be qualified to go to level 2 if he gets the value of x = 0

#SPJ2

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