Math, asked by penkeysrinu14, 11 months ago

tell this answer I will mark this answer as brainliest answer

Attachments:

Answers

Answered by kapilsir19

0

Step-by-step explanation:

PLEASE MARK AS A BRAINLIST YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU YOU TYPE OF B YOU YYYY YOU YOU YOU YOU YOU YOU YYYY

Attachments:

Answered by joshiharshin

0

Your answer will be here.

x(( 1+/1/x^2) -e.

please mark me as a brainliest answer.

Previous Question

Next Question

Similar questions

English, 5 months ago

What is the meaning of out-dwells ?

English, 5 months ago

Develop each of the following outlines into a story and choose a title and a moral. [গল্পের outline-এ verb গুলি present tense-এ দেওয়া থাকলেও গল্পটি past tense-এ লিখবে] a crow - stole a piece of cake - sat on a tree - a fox saw it - wanted to get it - praised the crow's sweet voice - wolf nearly won over - saw a mark round the dog's neck - the mark of chain - the result. : FREEDOM IS...

Computer Science, 5 months ago

HOW IS GPS USEFUL?

Economy, 11 months ago

You Sold a Put option on a share. The Strike Price of the put option is Rs 255 and you received a premium of Rs 69 from the option buyer, theoretically, what can be the maximum loss in this position? This question is required. * A. 255 B. 186 C. Option Seller has unlimited Risk D. 69...

English, 11 months ago

write an article on the issue promotion of the vegetarianism is the need of hour...

Geography, 1 year ago

Name the types of coal with carbon content.

Science, 1 year ago

कोळशातील ऊर्जेला रासायनिक ऊर्जा का महटले असावे?

Math, 1 year ago

For two independent normal populations we have the following information : Sample means $\overline{X} =10$ $\overline{Y} =12$ Sample variances $S_{1}^{2}$ =46 $S_{2}^{2}$ =50 Sample sizes $n_{1}$ =15 $n_{2}$ =15 To test $H_{0}: \mu_{1}= \mu_{2}$ against $H_{1}: \mu_{1}\neq \mu_{2}$ , calculate the 95% confidence...