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Basic Math Examples Step 1Multiply both sides of the equation by .Step 2Simplify both sides of the the common factor of .Step the common the negative one from the denominator of .Step the common factor of .Step the common 3The result can be shown in multiple FormDecimal Form
1Answer. Douglas K. Jan 30, 2017. Multiply both sides of the equation by 6: 3y = 2y −6. Subtract 2y from both sides: y = − 6 ← solution. Answer link. Algebra Examples Simplify x^1/2y^-2/3^-6 Step 1Rewrite the expression using the negative exponent rule .Step 3Change the sign of the exponent by rewriting the base as its 4Apply the product rule to .Step 5Multiply the exponents in .Step the power rule and multiply exponents, .Step the common factor of .Step the common 6Multiply the exponents in .Step the power rule and multiply exponents, .Step the common factor of .Step the common DISCO6 NEIL YOUNG Sugar Mountain 8’40. DISCO 7 NEIL YOUNG Don’t Let It Bring You down 2’39. DISCO 8 NEIL YOUNG Ohio 3’28 37. DISCO 9 NEIL YOUNG Long May You Run 5’00. DISCO 10 NEIL
Basic Math Examples Step 1Subtract from both sides of the 2To write as a fraction with a common denominator, multiply by .Step 3Write each expression with a common denominator of , by multiplying each by an appropriate factor of .Step 4Combine the numerators over the common 6Cancel the common factor of and .Step the common the common 7The result can be shown in multiple FormDecimal Form
y2-5 =y/3+1/2 in the transposition method and check your answer - 19836929
Put all the y on one side of the equation, all numbers on the other. Explanation 7*y+2*y−2=6*y+1−3 Multiply the parenthesis. 7*y+2*y+2*-2=6*y+6-3 7*y+2*y-4=6*y+6-3 9*y-4=6*y+3 Subtract 6y, and add 4. 9*y-6*y-4+4=6*y-6*y+3+4 9*y-6*y=3+4 3*y=7 Divide with 3. y=7/3
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They -intercept of ƒ ( x) is indicated by the red dot at ( x =0, y =1). In analytic geometry, using the common convention that the horizontal axis represents a variable x and the vertical axis represents a variable y, a y-intercept or vertical intercept is a point where the graph of a function or relation intersects the y -axis of the
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