We have `log_(2)32 = 5` . Show that we get the same result by writing `32 = 2^(5)` and then using power rules. Verify the answer.

We know log_(2)32 = 5 . Show that we get the same answer by writing 32 as 64/2 and then using the product rule. Verify your answer .

We know that log_(10)100000 = 5 Show that you get the same answer by writing 100000 = 1000 xx 100 and then using the product rule. Verify the answer.

with the help of number line,let us find {(+2) + (-4)} + (-8) let us find what value we get.

with the help of number line,let us find (+2) + {(-4) + (-8)} let us find what value we get.

We can write log"" x/y = log (x.y^(-1 )) Can you prove that log"" x/y = log x - logy using product and power rules.

We know that, if 7 = 2^x then x = log_(2)7 . Then, what is the value of 2^(log_(2) 7 ) ? Justify your answer. Generalise the above by taking some more examples for a^(log_a N)

Show that the quadrilateral with vertices A(3,2), B(0,5), C(-3,2), D(0,-1) is a square.

What is logarithm of 32 root(5) 4" to the base "2sqrt2 ?

In case of a die is getting a 1 complementary to events getting 2, 3, 4, 5, 6? Give reasons for your answer