Question

why are integers within the circle of rational numbers?​

Answer 1

Given that ∠B = 35o, ∠C = 55o Then, ∠A =? We know that sum of the angle of three sides of triangle is equal to 180o. = ∠A + ∠B + ∠C = 180o = ∠A + 35o + 55o = 180o = ∠A + 90o = 180o = ∠A = 180 – 90 = ∠A = 90o Also, we know that side opposite to the right angle is the hypotenuse. ∴ BC2 = AB2 + AC2 Hence, (iii) is trueRead more on Sarthaks.com - https://www.sarthaks.com/752726/in-a-abc-b-35and-c-55-write-which-of-the-following-is-true

$\sf \: in \: the \: \: figure \: \\ \\ \sf \: voltage \: \: V_1 = 35\: V \\ \bf \: registance \: R_1 = 10 \: \Omega \: \\ \bf \: registance \: R_2 = 15 \: \Omega \: \\ \bf \: registance \: R_ 3 = 6 \: \Omega \: \\ \bf \: registance \: R _ 4= 20 \: \Omega \: \\ \bf \: registance \: R_5 = 25 \: \Omega \: \\ \bf \: registance \: R_6= 5 \: \Omega \: \\ \bf \: registance \: R_7= 12\: \Omega \: \\ \bf \: registance \: R_8 = 15 \: \Omega \: \\ \\ \green \odot \: \sf \: find \: the \: value \: of \: \: total \: current \: (I )\:$

Answer 2

Answer:

because all integers are rational but not all rational are integers

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Step-by-step explanation: