SATT ACADEMY

Email:

Password:

Remember Me

Forgot your password?

New to Satt Academy? Create an account

or

Log in with Google Account

Edit Description

Fill up the form and submit

Question

যদি $\frac{x}{y} = \frac{2}{3}$ হয় তবে $\frac{6 x + y}{3 x + 2 y}$ এর মান কত?

\frac{5}{4}

\frac{4}{5}

\frac{14}{15}

\frac{20}{13}

ANSWER : 1

Descrption

<figure class="image"><img src="data:image/png;base64,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"></figure>

Please, login first. click here to login

Cancel Login

©2024 SATT ACADEMY. All rights reserved.