Given 3- a -3-5- a -4- where a - w- a can take the value of 24 -A- TrueB- False

The correct option is B False 3+a/3 lt; 5 + a/4 a/3 a/4 lt; 5 3 4a 3a/12 lt; 2 a lt; 24 ...

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Replacement and Solution Set

Given 3+ a /3...

Question

Given $3 + \frac{a}{3} < 5 + \frac{a}{4}$ ; where $a ϵ w, a$ can take the value of $24.$

True

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False

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Solution

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Similar questions

Given $3 + \frac{a}{3} < 5 + \frac{a}{4}$ ; where $a ϵ W$ ; a can be taken the value of 24.

Substituting $x = - 3$ in $x^{2} + 5 x$ gives $3^{2} + 5 (- 3) = - 9 - 15 = - 24.$

The value of the expression $x^{2} - 5 x + 4 w h e n x = - 3$ is,
$(- 3)^{2} - 5 \times - 3 + 4 = 9 + 15 + 4 = 28$

If $a + b = \sqrt{5}$ and $a - b = \sqrt{3}$ , then the value of $a^{2} + b^{2}$ is equal to 4.

In the given inequation 4y $\geq$ 16 ; the value of y can be equal to 4 .

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